Bookkeeping Category
2月 27th, 2023 by eo in Bookkeeping
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(Revenue Ksh. 3,150-Expenses Ksh. 2,900) This comparison has resulted
in profit of Rs. This is what
exactly has been done by applying the matching concept. (ii) What will be the revenue (i) if the payment of Ksh is
received in cash in 2006 and the balance payment of Ksh. In short, the realization occurs when the goods and services have been
sold either for cash or on credit.
![the realization concept states that revenue is recorded when](data:image/jpeg;base64,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)
These methods differ in terms of when revenue is recognized and how it’s reported. The third criterion for revenue recognition is the determination of the transaction price. The transaction price is the amount of consideration that a company expects to receive in exchange for providing the goods or services. The company must determine the transaction price and allocate it to each performance obligation in the contract. The principle of revenue recognition requires that a company uses the same accounting methods and principles consistently from one accounting period to the next. A second scenario is when the payment for corresponding goods is made after the goods have been delivered.
Example: Subscription Service
Public companies within the U.S. are required to follow GAAP standards. While private companies are not technically required to adhere to GAAP, they may find it necessary for financing and expansion opportunities. Businesses meet this condition when they deliver a product or service to a client. They cannot recognize revenue until the client receives what they pay for.
For example, if a customer orders a software product, the transaction price may include the purchase price, any maintenance fees, and any installation or training fees. The company must allocate these fees to the relevant performance obligations and recognize revenue when each obligation is completed. The second criterion for revenue recognition is the identification of the performance obligations.
What Is Accounting Standards Codification (ASC) 606?
By adhering to this principle, a company can provide accurate and reliable financial information that can be used by stakeholders to make informed decisions. The revenue recognition principle is a fundamental accounting concept that guides the recognition of revenue in a business’s financial statements. It’s crucial for businesses to accurately https://turbo-tax.org/claiming-the-making-work-pay-tax-credit/ report their revenue, as it impacts their financial performance and the decisions made by investors, creditors, and other stakeholders. Each time travel interval contains normally one year which is known as accounting period. In Nepal, accounting period begins on 1st Shawan of every year and ends on the last day of Ashadh of the next year.
Revenue Recognition: What It Means in Accounting and the 5 Steps – Investopedia
Revenue Recognition: What It Means in Accounting and the 5 Steps.
Posted: Fri, 20 May 2022 07:00:00 GMT [source]
Therefore, the company must immediately meet the regulatory requirements in which it is filing, which may include submitting GAAP financial statements with the U.S. This led the FASB to release the update to ASC 606, which replaced GAAP’s 100 different industry and transaction-specific guidelines with a basic, five-step framework. Its intent is to provide more information on how to handle revenue recognition in contractual situations and offer an industry-neutral framework for improved comparability of financial statements. This principle ensures that companies in compliance with GAAP recognize their revenue when the service or product is delivered to the customer — not when the cash is received.
Collectability
The above accounting equation states that the assets of a business are
always equal to the claims of owner/owners and the outsiders. This claim
is also termed as capital or owners’ equity and that of outsiders, as
liabilities or creditors’ equity. He purchased goods for $40,000, Furniture for $20,000 and
plant and machinery of $30,000. According to the business
entity concept $100,000 will be treated by business as capital i.
The revenue recognition principle, a feature of accrual accounting, requires that revenues are recognized on the income statement in the period when realized and earned—not necessarily when cash is received. Realizable means that goods or services have been received by the customer, but payment for the good or service is expected later. Earned revenue accounts for goods or services that have been provided or performed, respectively. The revenue recognition principle is a crucial accounting concept that guides how revenue should be recognized and recorded in a company’s financial statements.
What is Revenue Realization?
In a cash business, revenue may be realized immediately as it comes in. However, in SaaS companies, realization is the ratio of how much of a Sales deal or commitment has been recognized as revenue. Essentially, revenue realization is defined as sales converted into revenue. Are you fully realizing all of your sales deals on your income statement? Revenue realization and revenue recognition are two different events that impact your ability to accurately forecast and reflect on the true earnings in a period.
An amount of Ksh1,000 were spent on transporting the machine to the
factory site. The
total amount at which the machine will be recorded in the books of
accounts would be the sum of all these items i. Suppose the market price of the same is now
Kshs90,000 it will not be shown at this value.
Identification of the contract with the customer
As you can see, this is quite different from recognizing revenue, and helps your business in a different way, by giving you different (although very relevant) information. For companies deferring revenue, this is important for accurate forecasting. (v) Rent received Ksh, out of which Ksh received for the year 2007
(vi) Carriage paid Ksh. (viii) Rent paid Ksh, out of which Ksh belong to the year 2005
(ix) Goods purchased in the year for cash Ksh and on credit Ksh. (ii) The revenue for Bansal for year 2005 is Kshs100,000 as the goods
have been delivered in the year 2005. Now, let us analyses the above examples to ascertain the correct amount of
revenue realized for the year ending 31st December 2005.
Is revenue recorded when realized?
Revenues are realized when cash or claims to cash (receivable) are received. Revenues are realizable when they are readily convertible to cash or claim to cash. Revenues are earned when such goods/services are transferred/rendered.
There must also be a reasonable expectation that the revenue will be realized either presently or in the future. The thing to note is that revenue is not earned merely when an order is received, nor does the recognition of the revenue have to wait until cash is paid. Auditors pay close attention to the realization principle when deciding whether the revenues booked by a client are valid. There were numerous and inconsistent requirements on how to recognize revenue, differing greatly across industries and geographies. To better understand revenue recognition, let’s walk through two examples of companies with different business models. Read on for the latest and greatest in our comprehensive revenue recognition guide.
What is the revenue or realization principle?
The realization principle is to recognize revenue when the earnings process is virtually complete and the value of an exchange of goods or services is known or can be reliably determined.
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12月 30th, 2022 by eo in Bookkeeping
This is a typical temporarily restricted
contribution. The donor has specified how Treehouse will use these
donated resources. We’d see a similar restriction if the donor had
specified that the donation could not be spent for some period of
time. There are many other methods to calculate and
allocate depreciation expenses, including the accelerated
method, declining balance, sum-of-the-years
method, and others. Different assumptions can produce rather
different estimates and allocations of depreciation expenses.
She also presented preliminary estimates for operating
expenses. Her initial thoughts were that she would need to invest
$1,000 in student workbooks and other teaching supplies. She would
also engage the services of a local supplier that would deliver an
additional $300 in supplies per month. If in-kind contributions don’t result in a net
increase or decrease in net assets, then why do we bother
recognizing them? Because recognizing them helps us understand the
organization’s capacity to deliver its services. If it had to pay
for otherwise donated goods and services, those purchases would
certainly affect its financial position and its service-delivery
capacity.
Selecting transaction analysis type categories
According to GAAP, OP should recognize the assets
from derived revenues during the period when the underlying
transaction takes place. That’s why it records all $20 million as
sales taxes receivable. At the same time, it will only collect $12
million within 60 days of the end of the fiscal year, so only that
portion is considered available and should be recognized now.
- Payroll is critical because personnel is the
largest expense for most public organizations.
- This simply refers to increase(s) or decrease(s) in accounts identified in first step.
- For accrued expenses, such as salary or rent that grow over time, the accounting system can record the amounts gradually as incurred or only at the point of payment.
- This process begins with an analysis of the impact of each transaction (financial event).
- However, be
aware that bad debt is not unique to non-profits or to pledges
receivable.
Keep in mind also that accrual accounting assumes
the organization is a going concern. That is, it assumes
the organization will continue to deliver services indefinitely. If
we’re not willing to make that assumption, then accrual accounting
does not add value. In some rare cases the audit report will
suggest that the auditor believes the organization is not a going
concern.
How many accounts need to be involved in every business transaction?
Revenues and expenses affect the income statement. The chart below presents these concepts as a flow
chart. Recall that in
this transaction Treehouse agreed to purchase audiology equipment
and pay for it later. To reference the flow chart, this transaction
therefore starts on the bottom left corner of the chart at “Receive
a Good – Received.” Has it made a payment for that good? Here we recognize – or “book” – the equipment on
the asset side of the equation.
What is the difference between journal entries and transaction analysis?
Journal entries are simply the written account of the transaction analysis you just completed. Debits are entered on the left margin of the journal entry and credits on the right. For each journal entry you will: Identify each account affected by the transaction.
Thus it is essential to record them in the accounting books in writing. Whenever a transaction occurs, the monetary value of the business
is affected. For example, when the business sells a product, its cash flow
increases. When a business performs a service and gets paid as a result, it
earns a revenue. If a business purchases a machine, money gets out. When an
employee is paid, there is withdrawal of the company’s money.
Recognition and the Fundamental Equation
Unfortunately, pledges don’t always
materialize into contributions. Sometimes the donors’ financial
situation changes https://simple-accounting.org/ after making a pledge. Sometimes they have a bit
too much wine at a gala event and promise more than they can give.
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)
Establish the accounts’ place in the accounting equation. Metro purchased supplies on account from Office Lux for $500. Now we’re going to go to the balance sheet again. https://simple-accounting.org/accounting-transaction-analysis/ That’s because a balance sheet again tells us exactly what the balance is as of that date – not what we’ve done or how it’s changed over the course of the year.
For this grant OP must first incur the requisite
expenditures before it recognizes the grant revenues. Note that endowment earnings do not always
immediately become unrestricted net assets. In fact, many non-proft
boards prefer to reinvest endowment earnings back into the
endowment. This allows the permanently restricted net assets to
grow and produce more unrestricted net assets later. Also note that
some endowments are structured so that the investment proceeds fund
specific programmatic needs.
- A debit increases an asset or expense
account, or decreases a liability or net assets account.
- From the
organization’s perspective, payroll is an expense because the
organization is receiving a service from its employees.
- Whenever an exchange of goods or services takes place, a transaction has occurred.
- In this case, as soon as
Treehouse signs the purchase order to receive the equipment, that
equipment will appear as a $20,000 increase in non-current assets
on its balance sheet.
- The revenue Service Revenue is also increased because the business has earned revenue by providing services.
For these and many other
reasons, non-profits rarely collect 100% of their pledged
revenues. Non-profits aren’t traditionally paid for
their services. In fact, large parts of the non-profit sector exist
precisely to provide services to those who can’t pay for those
services.
They do not have physical
substance, but they’re valuable because they represent a
contractual claim. For instance, if Treehouse owns shares of Boeing
stock, they have a right to the dividends and other
benefits that Boeing imparts on its shareholders. Treehouse can
also sell its Boeing stock to another investor in exchange for
cash.
![transactional analysis accounting](data:image/jpeg;base64,iVBORw0KGgoAAAANSUhEUgAAA4kAAAHuCAMAAAAFnrmsAAAABGdBTUEAALGPC/xhBQAAAAFzUkdCAK7OHOkAAAMAUExURf//////22a2////tu2ULQAAALb//xMuV/piHB6Eltv///+2ZpDb/5A6AP/bkAAAZrZmAAA6kGYAAABmttuQOpA6OjqQ2wAAOhMuk20uVzoAADo6kP//ymYAZrn///3//0QuV2YAOpA6ZhMudv//3ToAZvpicvxiHBN8yv//uxNXsPn//7z//+6Ue///wJTg//OULZRXV3OElh+Euv/Ak/ju/7ngsNyedv//5USe5bl8VwA6Zm3A/+6UVv/unvGULWZmZjpmtv/gsNzb3EuElv/szDo6Zh+EqJns/zo6APx/HGY6APzn/+25wPtiSrbb/9zgsB+v3f/ce//gyv/q3d7//5BmOv//4PzLVpTgyra2Zv/OcvLL4DqQtvqau7yvl97EqLnByrb/20vE7v//7vm5Lbn/ypiblv7uwO6nnv7Ou/60Sv/nmB+azPTc//enLQA6Ovy03f/YutuQZtu2ZrbbkPzO/zoAOtzAk3PY/zpmZkRXdraQOrZmOpTA5W1XV2Y6kGY6Ov/btmaQ27ng/7a2ttz/yvp/mNvbtv2aHNzg/wBmkESeypDb2/KnVpKOtvvu4Nzgym2WkzpmkN3By5Tg5Wi1t93BsWa229z/45C2tvfc4La2kLzs/2aQtv3Nmt7s3//nu7rjy/3n/7zZ3baQZrng5ZG23Do6OvGne/OnLf7nu2/C5fzcwP3O3f/g5bb/tm2e5ft/SrmedkuaqGZmOvzcnv2aSvt/cpBmAJCQZvrLe5FilfncwN7Yuv20cpR8k/PLwPS5e//b20iBtERXk9u2tpnY7m5+sku73bnA5RNXk/yacpTAsN7s//7n//yamER8yvK5nm18k/O5wPuau/y0u0Quk//s7mc4aRN8sEQudpR8dh+aurzDtZns7m2eyt7YzHOv0/+1k/i5Vrzs6tyek5mvv5C2/9u2kLn/5XOEqJmvotv/trzY7v/AsN7szEuaunPY7rmek7l8dpTA/9vbkJC2kJR8V5nEukuazGZmkDqQkJDbtkuvzB+vzBll0rgAACAASURBVHja7J1NaFzXFcevRjwJ3kjjGc94JI9tMbEwDNqIAaHRjLWQxmAwWdggCDSQxXjhbg1NqHBSN26UEhKXYCeu61KyMDT2wmBCyKLFi0BbCC5dhC5M41C6KrQQsmlolz3n3I9333zIGkmTeRr/f5h5792Pc6+k+59z7p2512oSADB8FH4FAECJAAAoEQAoEQAAJQKQTCWuKqWWTFKd7mv92plfpFrNJ5eOPrvobGeh2Z71/I5xwX9X6WW5TP/aq0ZJ/TP/g6MYCiABSlxt0EtFj/jV5g5H9Pxfyrsay22yM2Y8a96t3zF5l2jV2pQYmV0ud/QKSgQHSokLn5JLO370qyrf/1wPyopSK9XJhduLzSd3t8RJRinlVXZU8lIxLkuPZdaIKS25s1HVqCgp0aTPzinV4IJUjy8LF8psKDK88CkVaZalY9LKrUekN6dE6R3drYo/Xv6ObYo5tmvyy2JIp2ibtxc3PiaD1JjuEb1u3IUSQQKUeL1aqYkgIwfEjotEuXCnSqO4wVGhlyKaqLIaWDvityIlcmnxelxEP4i6XVFWok6vN4wvM9oySowMX+dGHlSlY/KWsckmIiVy75bL1OXIJueIXZOvDUmKvuVE/iHpTj9T5yrHoUSQTCXKRQ9WGfX1hpfCjmdFlEj+RE8qZZ5YMxphWboi9CDWXVEjF5bc3FIvJerSpMQ58mVOiSRDlp1Tou6dUeKyqyx2Tb42JCn6VipR8UtH9TP/XIhOQXKiUxMEmui0XYmrvhLrS9YnVmqxmVakxKiIU2ItmidauZI4Gj2UWNMdm11+utiw0SnHmBRFtyuRVV+b9JQodq0STbOUYmxe0D9OzWRBiSA5KzZ1f8VmyY9OeazHo1NWYo0DP5PQQ4m6iH7Q0akt6iuR1MBmuB5fLkmg6Bmux1Zs9JtBrV2J+sEqUa8HaSdP+a7ZSk3fihIXbtBU0TwjOgWJUWLswwK+p4gwlPUZHuu8vEKK8FLmVPNqlQoumWWcTiXqIlZxdeUVjZRYZw/HZrRjW+Jy30pk60qbjsnslJysKOlJF5/oImGurO0a0YkhnSK3kji/2LRZZsXGzH8BGKoSt2MvH9R9L/A60MIm/pYAShwq4irrS/hbAihxuFDYrJpl/C3BiCsRAAAlAgAlAgCgRACgRAAAlAgAlAgAgBIBgBIBAFAiAFDiMJldbO5tR9LsXNuWpl1b7LAEQEKVKDvzVzZ39R3P+UXe5bQQtn1DdP7WhfJO2+765dIO/cQsSo9VA0oEo6bEDx+Hanf7Hup8dka9/wMcDfw970bf+uEet1pVKBGMmBJ5rzC7tT/fUmrjp+5ZP/IBMp+EaoNPoWqW9cg2OSIlPseJKlx/1xb+MlySQlGKri61Vv7jVeaa77OBqIyrdPxvi7K1ufn0gVIP/8cW5+XOeWJ6A1hiUda8lqjE5vqWWmnQw7cPuLW2/gKQbCV+SVHi7Jz65xfh8aPs4up8YJN+pOvD1seSb5Roc6QyP1J65cYPP9E21MNNGf5Riq2ubrTOVL3KrO2nZGDSlYkquW5UVPOLu1VO0HfWJ/69zCqsy5GKrqWNFjnZD01rG4/DlWpbfwFI9jyRXUaFR3VdNdgRkTrt4+zcStUI0CjR5ujwtFExwalWJSfbkFCnmOoVHQD7lSsiNnZgpkxUSZrT3dj4etIY4DvbYy1gZfTlWqrLQajawuQq9z7eXwCSPE/c4mHKJ/bzEYXkJB+FS+5RxrTzfdpbKXu6IoenHJxKhKiMACZddGpTuLqZTfqVV+VWS0fKxCqZ0JUizg2dIHdRdCq22I5fqS6HH0cP7f0FIMnRqQ4n1ebrBB8n2pLDtfWjp0S6WQjZx5iCUntji6NK1Xz9T4u+EmMpXN35RFeZnFir1TIhpCnjVdLdoCZWzduB3HlK5PUeOT3KqxRTovOJUX8BSPQ8sSJTq5Xbf/3HskR9EvvpRycTcp43Wu+K8zEFI79EkePnV1VciV6KCVxvtLYaXmXtJeue241V0t2o3P78O11C3026tVO6NLjfsUqREmmeqOw80esvAElWol6IvEoxnD4OnN2XeYxCx4UtpTZX+ckWFMfE1Tlls+4rMZbiqj+sRpVZSWKg+cSJPWZGlmO+Ise3KZ3Qd25m25Bs8pKxSpESN67qNdS2/gKQUCUml70ssuBzRAAl7g9/fKz2ICYoEUCJ++UR9/JhPJQIoEQAAJQIAJQIAIASAYASAQAdSgQAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAADIHxw4cmnpk6Pp2b2Lb8XjsxYPsADJvMi0FwdkqNPzq/GyUWAqE4duRY2Ku8Z3psemaqr971aR+AAyvEUnDlGskj3VMi2yrxX2uflWaurN3brrxnum8l9mkfgINKOsjz5dUSex71o3NBcPo8Dfb8G6XgNA3wdCn4YJpGfpTxainvUiNhyOvPjgTBzK/4dmw6SMkj1RHTcSWOH86FUqVArVPZokuQBt7j2plSLty5/SL+kuCg+8SZj2jEvzM989Hb51X67PtvBLlw/HBwee2avrlyLSARRBnB5XWXGlcKJZ9duz9FtxezJA16fOU3pUMTYrqHElmFrEZPidxAgaoXjLp2Zh/xKRiB8HTmLaWyNsQbm+YxT088+NPis7TmdAb5IuWnekox7pVU9TtWkTwWqHy2Izp1wmM5BXKJlJiS/Ds2ju3LPgAHGArv7HDmIDRgPdDoZ62xYxqz0anNUC41rhTjxVhcLCe72LKtErlUUflKFLPZmf+W8qp/+wAcVMZC9i5mOKeD3Jl3pj0lWu8Xy3imTwxusk9NB+tniLCrEqlOpiQvNPWbihKMEtPBGoutb/sAHNwVm7Nr4hOD02v30sHpX7/k+0Q7I4xlqO3miS+mtGh4Tjnzwdu/fXNCTDslBlfW1t6iy9m1c4FeeeGyLsEokUzZBdKd2b+HvyQ44NPEc7weqT9WLI69FATrBU+JvEq6niXF+BnKprYpRWxcnpLbLLtNqhQcCyU5UiKRlyS2wKs1ipdfbIL9iKIQmOB0h/axdgrAICjY4BSA54Pg+2HgreEvCcAAPOJpfEAIAAAAAAAAAAAAAAAAAAAAAAAAADDSjB0Z0V06YycnRq4lcFDJdD81JW2/sDz+wlSHEjmT0ruZM3vrMnZfbJwelYZEmn7yXMg7dLnT9IsY2GmHpqWs7NsAoOsY6b5HIJvaxidme+8r+MlnourC/eSPuPEXfsGeKrNO3eUdhSmVzoWDbGlkYwuwD1HTdMreyLv22MmX2UPItrv8+InXSrlvTkyMHfm9PpyFPVrm2B2TOdFWSYv05inefXfi5bw+DiKlxEooR0NwJb/wkJV44qKNGTOnJjLHwoFJxbSEEBX0jk1PTRghFo1nyMtV3J4+jIXEw4nkL4wSTSant1USd8mZ6Xxa+8Q075WlHG6HLRhjhQE5n/7IvmelQV2TDmdTg2yJD6zBwRhgWyXKlaeE7CP5IWungiKelIRW7UrsqCRjmUY1lTVKpFK6lqfEqPCwKZiZIfvCgSrRtcRvTRh1oLcSZYZEIpH4rEOJnEiZ7UrsqCRjmUpRmbSJTg9pJZplEWssIUqkSJmFIW8Og1WiacmbDgDQbZ7o3FtXJU7rB3lO5zp9YkyJqpDPFnlg89u/9YlmjCdOiRepN/p3MMh5om1JYdUG9MKsnbopn1Ni0Vdi3swH+VhQVmIxPk+MK1FOG2Ql8icExieaAZg4Jb52asK8GQ1y7dS09IdQDbAJcOClKCucdhnU6iRTCvJOibzcycEVf/b4yzdDnemtn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)
One of the big financial questions for any
non-profit is how much control does it have over where its money
comes from and where its money goes? In a perfect world, non-profit
managers would fund all their operations through unrestricted
program revenues and donations. It’s much easier to manage an
organization when there are no strings attached to its money. Treehouse incurred other expenses to deliver the
school outreach program. The program was held at a school 100 miles
from Treehouse headquarters.
Metro Corporation paid a total of $1,200 for utility bill. Metro Corporation paid a total of $900 for office salaries. Metro issued a check to Rent Commerce, Inc. for $1,800 to pay for office rent in advance for the months of February and March. Now if I add to that my beginning cash balance from the beginning of this the year, which again we’re brand new business, it’s going to be zero.
![transactional analysis accounting](data:image/jpeg;base64,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)
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7月 4th, 2022 by eo in Bookkeeping
![period](https://turbo-tax.org/wp-content/uploads/2021/03/image-Ycr0RbIiKZMn4sO1.jpeg)
![investor](https://turbo-tax.org/wp-content/uploads/2021/03/image-bi7a9DyTeXfRqgmr.jpeg)
All such information is provided solely for convenience purposes only and all users thereof should be guided accordingly. When you start working with time value of money problems, you need to pay attention to distinguish between present value and future value problems. Another way of looking at this is to say that because of the time value of money, you would take an amount less than $12,000 if you could receive it today, instead of $12,000 in 2years. A ________ is a set amount of pay received by a worker over the course of a year. Any money that you pay out should be represented by a negative number; any money that you receive – by a positive number. If you want to calculate the present value of an annuity , this can be done using the Excel PV function.
The higher the interest rate, the higher the compounded interest earned, all else equal. Finding the present value of an amount of money is finding the amount of money today that is worth the same as an amount of money in the future, given a certain interest rate. Interest, as on a loan or a bank account, that is calculated on the total on the principal plus accumulated unpaid interest. Discount each of these dividends back to the present at a discount rate of 12 percent and then sum them. The discount rate is used by both the creditor and debtor to find the present value of an amount of money.
![payments](https://turbo-tax.org/wp-content/uploads/2021/03/image-9WuGIBz4Xc6V1NsF.jpeg)
The information in these materials may change at any time and without notice. I have been using the videos to prepare for the CFA Level II exam. The videos signpost the reading contents, explain the concepts and provide additional context for specific concepts. The fun light-hearted analogies are also a welcome break to some very dry content. I usually watch the videos before going into more in-depth reading and they are a good way to avoid being overwhelmed by the sheer volume of content when you look at the readings. Note that this is the premium payable for an annuity of just $1 per year.
Using the Excel PV Function to Calculate the Present Value of a Single Cash Flow
The discount rate is the sum of the time value and a relevant interest rate that mathematically increases future value in nominal or absolute terms. The word “discount” refers to future value being discounted to present value. The present value of a single amount allows us to determine what the value of a lump sum to be received in the future is worth to us today. It is worth more than today due to the power of compound interest. The present value of a single amount is an investment that will be worth a specific sum in the future. For example, if you invest $1,000 today at an interest rate of 12%, it’ll be worth $2,000 in 5 years.
Future ValueThe Future Value formula is a financial terminology used to calculate cash flow value at a futuristic date compared to the original receipt. The objective of the FV equation is to determine the future value of a prospective investment and whether the returns yield sufficient returns to factor in the time value of money. Just like calculating future values, the present value of a series of unequal cash flows is calculated by summing individual present values of cash flows. In finance, the present value of a series of many unequal cash flows is calculated using software such as a spreadsheet. A comparison of present value with future value best illustrates the principle of the time value of money and the need for charging or paying additional risk-based interest rates.
![simple and compound](https://turbo-tax.org/wp-content/uploads/2021/03/image-YSMZV1HPpTLah0Q6.jpeg)
Paying mortgage points now in exchange for lower mortgage payments later makes sense only if the present value of the future mortgage savings is greater than the mortgage points paid today. As shown above, the future value of an investment can be found by using the present value of a single amount formula and adjusting for compound interest. For example, a timeline is shown below for the example above, where we calculated the future value of $10,000 compounded at 12% for 3 years. For example, suppose you want to know the value today of receiving $15,000 at the end of 5 years if a rate of return of 12% is earned. The value of a future promise to pay or receive a single amount at a specified interest rate is called the present value of a single amount. On 5 February 2012, Anna borrows $80,000 and agrees to repay the loan in 110 days at 9% per annum simple interest.
Everything You Need To Master Financial Modeling
The present time is noted with a “0,” the end of the first period is noted with a “1,” and the end of the second period is noted with a “2.” The Balance uses only high-quality sources, including peer-reviewed studies, to support the facts within our articles. Read our editorial process to learn more about how we fact-check and keep our content accurate, reliable, and trustworthy. Finance Strategists is a leading financial literacy non-profit organization priding itself on providing accurate and reliable financial information to millions of readers each year.
Manulife Financial : Statistical Information Package Updated Template – Marketscreener.com
Manulife Financial : Statistical Information Package Updated Template.
Posted: Thu, 20 Apr 2023 12:05:14 GMT [source]
These include white papers, government data, original reporting, and interviews with industry experts. We also reference original research from other reputable publishers where appropriate. You can learn more about the standards we follow in producing accurate, unbiased content in oureditorial policy. Determine the interest rate that you expect to receive between now and the future and plug the rate as a decimal in place of “r” in the denominator. Input the future amount that you expect to receive in the numerator of the formula.
Annuity Due
This example shows that if the $4,540 is invested today at 12% interest per year, compounded annually, it will grow to $8,000 after 5 years. Contractor Jason Barrett bought $8,750 worth of building materials on August 26. The supplier offered a 2.5% cash discount on any amount paid within 7 days. Compute the amount the builder should remit to credit their account for $7,500.
Harold Averkamp has worked as a university accounting instructor, accountant, and consultant for more than 25 years. He is the sole author of all the materials on AccountingCoach.com. A timeline can help us visualize what is known and what needs to be computed.
You don’t earn interest on interest you previously earned.If it is compound interest, you can rearrange the compound interest formula to calculate the present value. Calculating the present value of a single amount is a matter of combining all of the different parts we have already discussed. But first, you must determine whether the type of interest is simple or compound interest.
Ordinary Annuity
The Periods per year cell must not be blank or 0 because this will cause a #DIV/0 error. Also, please note that the returned present value is negative, since it represents a presumed investment, which is an outflow. In other words, if you invested $10,280 at 7% now, you would get $11,000 in a year.
![calculator](https://turbo-tax.org/wp-content/uploads/2021/07/image-ucq1pieZh4BPyxTm.jpeg)
The present value of a single sum tells us how much an amount to be transacted in the future is worth today. If we assume a discount rate of 6.5%, the discounted FCFs can be calculated using the “PV” Excel function. Moreover, the size of the discount applied is contingent on the opportunity cost of capital (i.e. comparison to other investments with similar risk/return profiles). When calculating the present value of annuity, i.e. a series of even cash flows, the key point is to be consistent with rate and nper supplied to a PV formula. To get your answer, you need to calculate the present value of the amount you will receive in the future ($11,000).
The General Formula
Determining the appropriate discount rate is the key to properly valuing future cash flows, whether they be earnings or debt obligations. The present value of annuity can be defined as the current value of a series of future cash flows, given a specific discount rate, or rate of return. For this reason, present value is sometimes called present discounted value.
This is a hypothetical example intended for illustration purposes only. It does not represent the performance of any specific investment or portfolio, nor is it an estimate or guarantee of future performance. Professor James’ videos are excellent for understanding the underlying theories behind financial engineering / financial analysis. The AnalystPrep videos were better than any of the others that I searched through on YouTube for providing a clear explanation of some concepts, such as Portfolio theory, CAPM, and Arbitrage Pricing theory. Watching these cleared up many of the unclarities I had in my head.
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Novel scoring system can predict response to 177Lu-PSMA therapy ….
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Present value is the current value of a future sum of money or stream of cash flows given a specified rate of return. Present value takes the future value and applies a discount rate or the interest rate that could be earned if invested. Future value tells you what an investment is worth in the future while the present value tells you how much you’d need in today’s dollars to earn a specific amount in the future. Future cash flows are discounted at the discount rate, and the higher the discount rate, the lower the present value of the future cash flows.
The personal accountanted present value is negative, representing an outgoing payment. Broadridge Investor Communication Solutions, Inc. does not provide investment, tax, or legal advice. The information presented here is not specific to any individual’s personal circumstances.
If you happen to be using a program like Excel, the interest is compounded in the PV formula. If it is compound interest, you can rearrange the compound interest formula to calculate the present value. When using a financial calculator, we enter our known values followed by their corresponding function key. Net present value is the difference between the present value of cash inflows and the present value of cash outflows over a period of time. The profitability index is a technique used to measure a proposed project’s costs and benefits by dividing the projected capital inflow by the investment. Investopedia requires writers to use primary sources to support their work.
The formula used to calculate the present value divides the future value of a future cash flow by one plus the discount rate raised to the number of periods, as shown below. Compounded QuarterlyThe compounding quarterly formula depicts the total interest an investor can earn on investment or financial product if the interest is payable quarterly and reinvested in the scheme. It considers the principal amount, quarterly compounded rate of interest and the number of periods for computation.
Present Value of a Perpetuity and Present Values Indexed at Times Other Than t = 0
Economic FactorsEconomic factors are external, environmental factors that influence business performance, such as interest rates, inflation, unemployment, and economic growth, among others. Depending on Mr. A Financial condition, risk capacity decisions can be made. While a conservative investor prefers Option A or B, an aggressive investor will select Option C if he is ready and has the financial capacity to bear the risk. Note that, in line with the general cash flow sign convention, the PV function treats negative values as outflows and positive values as inflows. The annuity due is equivalent to a lump sum of A plus the present value of the ordinary annuity for N-1 years. Series of payments are classified into equal cashflows and unequal cashflows.
Calculate the present value of this sum if the current market interest rate is 12% and the interest is compounded annually. Present value of the money is the value of a particular sum today, it is the current available value of money. The present value is discounted at a certain rate and time to find the future value of the money. Our online tools will provide quick answers to your calculation and conversion needs.
There are some instances where cash flow payments are not equal. The saving pattern of self-employed individuals who save depending on their income level at a particular time is a good case in point. The factor \(\frac – 1 \) is termed as the future value annuity factor that gives the future value of an ordinary annuity of $1 per period. Therefore, we multiply any amount by this factor to get the future value of that particular annuity. Simple Interest Formula Simple interest is when interest is only paid on the amount you originally invested .
In other words, money received in the future is not worth as much as an equal amount received today. In other words, present value shows that money received in the future is not worth as much as an equal amount received today. This means that any interest earned is reinvested and itself will earn interest at the same rate as the principal. In other words, you “earn interest on interest.” The compounding of interest can be very significant when the interest rate and/or the number of years is sizeable. This is equivalent to saying that at a 12% interest rate compounded annually, it does not matter whether you receive $8,511.40 today or $15,000 at the end of 5 years.
- This calculator does not take into consideration any federal or state taxes, or any investment fees or expenses.
- If you want to calculate the present value of an annuity , this can be done using the Excel PV function.
- PV (along with FV, I/Y, N, and PMT) is an important element in the time value of money, which forms the backbone of finance.
- The investment will be sold when its future value reaches $5,000.
- For this reason, present value is sometimes called present discounted value.
- Let’s say you just graduated from college and you’re going to work for a few years, but your dream is to own your own business.
Click enter on your keyboard and you’ll see the value returned is -19,588. Remove the negative symbol in front of it and you get 19,588 or $19,588, as we got with our other formulas. Let’s say you just graduated from college and you’re going to work for a few years, but your dream is to own your own business. You have some money now, but you don’t know how much, if any, you will be able to save before you buy your business in five years.
We’ll discuss PV calculations that solve for the present value, the implicit interest rate, and/or the length of time between the present and future amounts. Bond PricingThe bond pricing formula calculates the present value of the probable future cash flows, which include coupon payments and the par value, which is the redemption amount at maturity. The yield to maturity refers to the rate of interest used to discount future cash flows. Present value of a future single sum of money is the value that is obtained when the future value is discounted at a specific given rate of interest.
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4月 7th, 2022 by eo in Bookkeeping
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)
Balance of payments Dataset | Released 30 June Quarterly summary of balance of payments accounts including the current account, capital transfers, transactions, and levels of UK external assets and liabilities. Paying interest on capital is a means of rewarding partners for investing funds in the partnership as opposed to alternative investments. As such, it reduces the amount of profit available for sharing in the profit or loss sharing ratio. This means that a debit entry is needed in the appropriation account. The double entry is completed by a credit entry in the current account of the partner to whom the salary is paid. Partners’ salaries
In some ways, the term ‘salaries’ is a misleading description.
![normal balances of accounts](data:image/jpeg;base64,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)
We may monitor or record telephone calls to check out your instructions correctly and to help us improve the quality of our service. Calls from abroad are charged according to the telephone service provider’s published tariff. Not all Telephone Banking services are available 24 hours a day, 7 days a week.
What’s the difference between accounts payable and accounts receivable?
The daily arranged overdraft interest rate for using your arranged overdraft, over your interest free amount is based on how you manage any accounts you have with us and on the credit information we hold about you. We will let you know your rate in the pre contract credit information we give you if you apply for an arranged overdraft. Please note that intra-trust trading and recharges may need to be reported within the Counterparty section of the Accounts Return. Counterparty categories are shown against relevant account code on the ‘CoA structures and mappings’ tab within the academies chart of accounts spreadsheet. It is suggested that cost centres should be set up to at least be able to define income and expenditure at Academy level so that completion of the accounts return academy tables, such as benchmarking, can easily be populated.
- Illustratethe relevant section of the statement of financial position at year end20X5.
- For example, the acquisitions and disposals of foreign shares by UK residents.
- Similarly, you should aim to get the most favourable terms from your suppliers.
- As a result, our EU to Great Britain import statistics from January 2022 are not directly comparable with previous months.
- The current account is made up of the trade in goods and services account, the primary income account and the secondary income account.
The primary purpose of this balance is to calculate overdraft charges. We don’t charge overdraft interest until pending transactions have been settled. All items of income and expense recognised in a period must be included in profit or loss unless a Standard or an Interpretation requires otherwise. [IAS 1.88] Some IFRSs require bookkeeping for startups or permit that some components to be excluded from profit or loss and instead to be included in other comprehensive income. The transaction normally completes in full a day or two later when it will then also be reflected in your ‘Account Balance’. Occasionally you won’t see a debit card payment as a pending transaction.
c. Assets Credit
An operational change implemented by HMRC in January 2022 resulted in a break in the data time series for UK exports to the EU. Although this change does not affect data for March and future months, caution should be taken when interpreting Quarter 1 (Jan to Mar) 2022 data or any periods that include January 2022 data. Balance of payments – revision triangles Dataset | Released 30 June Quarterly summary information on the size and direction of the revisions made to the data covering a five-year period, UK.
![normal balances of 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If you have £350 in your account and have just paid in a cheque for £50 the Account Balance column will increase to £400 the next day. Once the cheque has cleared, the value of the cheque will be reflected in the balance including pending transactions. The balance sheet codes in the CoA reflect the full range of the DfE’s fixed assets, investments and disposals. You can mark these inactive in your finance system and activate them if you need them in the future. Likewise, if you invest in a new SaaS product, you will need to credit your cash account and debit your asset account accordingly every month, quarter, or year, depending on the payment terms. However, if you needed to finance a new piece of equipment for your business, you would create a debit for your fixed asset account, and credit your liabilities to properly record the debt.
d. transferring journal amounts to ledger accounts.
Ensuring you enter the bank statement balance in Step 2, then repeat steps 1. The reconciling items can be dated on or before the last day of the financial year covered by the previous accounting system). The transactions of Medina Information Service are recorded in the general journal below. You are to
post the journal entries to the accounts in the general ledger.
In line with international standards, the Office for National Statistics’ (ONS’) headline trade statistics contain the UK’s exports and imports of non-monetary gold. This trade can have a large effect on the size of and change in the UK’s headline trade figures. This is because a significant amount of the world’s trade in non-monetary gold takes place on the London markets. Your balance might not be what you were expecting over the weekend and bank holidays. Overdraft Remaining – this shows the remaining amount of your arranged overdraft, this will only be displayed if you are using your limit.
Money worries
It was here that the terms debit and credit (from the Latin debitum and creditum) were first employed. If you sell £1,000 worth of T-shirts, you’ve gained £1,000 in your cash account. As such, you would offset this debit to your cash account by crediting your inventory or asset account by £1,000.
![normal balances of 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A contribution will be a credit entry in the capital account and a debit entry in the bank account, and a withdrawal will be a debit entry in the capital account and a credit entry in the bank account. If goodwill is to be retained in the partnership and therefore continue to be recognised as an asset in the partnership accounts, then no further entries are required. A partner’s total capital is the sum of the balances on their capital account and their current account. Share of residual profit
This is the amount of profit available to be shared between the partners in the profit or loss sharing ratio, after all other appropriations have been made. The profit or loss sharing ratio is sometimes simply called the ‘profit sharing ratio’ or ‘PSR’.
Example of a capital account
This ensures expenditure is allocated to the correct field in the DfE’s financial returns. The accounting treatment for Salix loans is the same as for other loans, except that repayments need to gross back up the GAG rebatement. The draft financial statement spreadsheet can be automatically populated from the trusts general ledger if they are able to take advantage of the API functionality. Alternatively, a spreadsheet which can be manually populated will be available on the CoA and automation webpage in due course. This is because the trust level data is reported in the SoFA, but is requested at central services and academy level in the benchmarking tables, although again, the overall total for the trust must equal zero. •Using the PIN transaction, select the foreign supplier from the Supplier Accounts list and select the foreign currency from the Currency drop-down.
What is normal balance of accounts debit and credit?
Normal Balance of an Account
As assets and expenses increase on the debit side, their normal balance is a debit. Dividends paid to shareholders also have a normal balance that is a debit entry. Since liabilities, equity (such as common stock), and revenues increase with a credit, their “normal” balance is a credit.
You can use a current account to pay regular bills, by setting up Direct Debits and standing orders. There are only extremely rare circumstances where depreciation should be charged on land specifically, which is why there is no specific chart of accounts code for depreciation against freehold and leasehold land. The current chart of accounts mapping to the ‘Academies accounts return’ is shown in column G.
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11月 8th, 2021 by eo in Bookkeeping
![personal quickbooks](https://www.bookstime.com/wp-content/uploads/2022/07/Screenshot_2.webp)
Desktop has an Enterprise plan for $1,340 per year and allows up to 40 users. No matter the Desktop plan you choose, you can install your software on multiple computers—up to however many users your plan allows. If you’re like most users, you have an average of two to three finance apps on your smartphone.
- QuickBooks is an accounting software program that offers a variety of features to help small businesses manage their finances.
- Zoho Invoice is a well-known small business online invoicing software that is easy to use.
- On September 4, 2020, Intuit rolled out QuickBooks 2021 with improved payment process and automated features.
- Personal expenses aren’t recognized as business expenses and these can’t technically be deducted from your business’ accounts.
Not only are there different tiers of features depending on the size of your business, but there are also desktop and online versions for most products. They can also be customized through add-ons to get the features you are looking for. Using QuickBooks for personal use is actually not a bad idea as this software is equipped with all the facilities that are required for the management of finances. With the help of QuickBooks software, you can easily manage all your day-to-day spending that too at one place, track your expenses on the purchases you are doing, and can pay people on time.
Products
Quite often, you are not the only person in your company who needs to know how to use QuickBooks or QuickBooks Online. It doesn’t make financial sense to sign each employee up for an online course or make them read a book. And you certainly don’t want them to come to you with quickbooks self employed every question . Whether you need to train your assistant or a staff accountant, it’s much easier to accomplish when you hire a trainer. You can have them trained in the same setting as you or separately—the most important part is that you won’t have to do it personally.
Now that you know everything about the Tips for Using QuickBooks for Your Personal Finances, you can get a greater understanding of your financial position. However, if you still are stuck or have any queries you can reach out to the Dancing Numbers team for quick and easy assistance. In your bank register, change the display options to check the cleared items.
How to Enter Cash Expenses in Quicken
The difference between Quicken vs QuickBooks is that Quicken is primarily for managing personal finances, whereas QuickBooks is a double-entry bookkeeping system for small businesses. However, Quicken does have features to track income and expenses of rental houses and simple one-person businesses.
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