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The Quick Guide To Retained Earnings

November 1, 2021
Bill Kimball
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" alt="retained earnings" class="aligncenter" style="display: block;margin-left:auto;margin-right:auto;" width="480" height="360" /></p> <p>Also, this outflow of cash would lead to a reduction in the retained earnings of the company as dividends are paid out of retained earnings. Retained earnings refer to the residual net income or profit after tax which is not distributed as dividends to the shareholders but is reinvested in the business. Typically, the net profit earned by your business entity is either distributed as dividends to shareholders or is retained in the business for its growth and expansion. The term refers to the historical profits earned by a company, minus any dividends it paid in the past.</p> </p> <p><img 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" alt="retained earnings" class="aligncenter" style="display: block;margin-left:auto;margin-right:auto;" width="352" height="264" /></p> <p>Thus, gross revenue does not take into account a company&rsquo;s ability to manage its operating and capital expenditures, though it can be affected by a company&rsquo;s ability to price and manufacture its offerings. Over time, retained earnings are a key component of shareholder equity and the calculation of a company&rsquo;s book value. The retained earnings formula is also known as the retained earnings equation and the retained earnings calculation.</p> </p> <p><h2>Accounting Formulas Every Business Should Know</h2> </p> <p>Retained earnings represent a portion of the business&#8217;s net income not paid out as dividends. This means that the money is placed into a ledger account until it is used for reinvestment into the company or to pay future dividends. Understanding your company&#8217;s retained earnings is important because it enables you to understand how much money is available for activities like expansion or asset acquisition. In this article, we discuss what retained earnings are, how you can calculate them and provide examples of retained earnings.</p> </p> <p>Traders who look for short-term gains may also prefer dividend payments that offer instant gains. The RE balance may not always be a positive number, as it may reflect that the current period&rsquo;s net loss is greater than that of the RE beginning balance.</p> </p> <p>Let&#8217;s see how the formula can be used to calculate the final retained earnings amount that&#8217;s listed on the balance sheet. As you can see, the beginning retained earnings account is zero because Paul just started the company this year. Likewise, there were no prior period adjustments since the company is brand new. If the company is not profitable, net loss for the year is included in the subtractions along with any dividends to the owners. Guitars, Inc. has 1,000 outstanding shares and a beginning retained earnings balance of $20,000. In year one, it earns $10,000 of net income and issues a $15 dividend per share. A dividend issued from a deficit account is called a liquidating dividend or liquidating cash dividend.</p> </p> <p>Both revenue and <a href="https://www.bookstime.com/articles/retained-earnings-statement-example">statement of retained earnings</a> are important in evaluating a company&#8217;s financial health, but they highlight different aspects of the financial picture. Revenue sits at the top of theincome statementand is often referred to as the top-line number when describing a company&#8217;s financial performance.</p> </p> <p>Companies today show it separately, pretty much the way its shown below. The following are the balance sheet figures of IBM from 2015 – 2019. As an investor, you would be keen to know more about the retained earnings figure. For instance, you would be interested to know the returns company has been able to generate from the retained earnings and if reinvesting profits are attractive over other investment opportunities. For instance, a company may declare a $1 cash dividend on all its 100,000 outstanding shares. Accordingly, the cash dividend declared by the company would be $ 100,000.</p> </p> <p><img 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" alt="retained earnings" class="aligncenter" style="display: block;margin-left:auto;margin-right:auto;" width="395" height="251" /></p> <p>If a company isn&#8217;t retaining earnings or paying a dividend, it&#8217;s unlikely to win any investors. Entity normally requires to have an audit of their financial statements annually by an independent auditor. The dividend payment sometimes happens during the year when an entity wants to make payment to its shareholders. An entity may distribute a portion of this USD100K to shareholders or keep it there for expanding its operation. It can decrease if the owner takes money out of the business, by taking a draw, for example. Beginning Balance of Retained Earning is the previous year&rsquo;s retained earnings. This is the final step, which will also be used as your beginning balance when calculating next year&rsquo;s retained earnings.</p> </p> <p><h2>How Much Retained Earnings Should A Company Have?</h2> </p> <p>During the growth phase of the business, the management may be seeking new strategic partnerships that will increase the company&rsquo;s dominance and control in the market. The surplus can be distributed to the company&rsquo;s shareholders according to the number of shares they own in the company. This is also followed by entity dividend policies and approval from the board of directors and the relevant local authority. The entity might not pay the dividend to the shareholders if they don&rsquo;t get approval from the authority. Otherwise, gross profits will reduce subsequently and then the negative effect on net income. Analyst normally investigates further on the reason that makes loss gross profit margin. The total amount of retained earnings is the total balance of earnings as of the reporting date that we are looking for.</p> </p> <p>They are also called retained earnings, accumulated profits, undivided profits, and earned surplus. If you don&#8217;t have access to net income information, begin by calculating gross margin.</p> </p> <p><h2>Why Retained Earnings Matters</h2> </p> <p>Although you can invest retained earnings into assets, they themselves are not assets. You must adjust your retained earnings account whenever you create a journal entry that raises or lowers a revenue or expense account.</p> </p> <p>Retained earnings are also the key component of shareholder&rsquo;s equity that helps a company determine its book value. Lenders are interested in knowing the company&rsquo;s ability to honor its debt obligations in the future.</p> </p> <ul> <li>If you don&#8217;t have access to net income information, begin by calculating gross margin.</li> <li>Net income is the first component of a retained earnings calculation on a periodic reporting basis.</li> <li>Partner ownership works in a similar way to ownership of a sole proprietorship.</li> <li>Retained earnings are the profits or net income that a company chooses to keep rather than distribute it to the shareholders.</li> <li>These contractual or voluntary restrictions or limitations on retained earnings are retained earnings appropriations.</li> </ul> <p>Then top management will consider paying the dividend to the shareholders. It doesn&rsquo;t matter which accounting method you&rsquo;re using, you can still create a retained earnings statement. The only difference is that accounts receivable and accounts payable balances would not be factored into the formula, since neither are used in cash accounting. Retained earnings are part of the profit that your business earns that is retained for future use. In publicly held companies, retained earnings reflects the profit a business has earned that has not been distributed to shareholders.</p> </p> <p>Although this statement is not included in the four main general-purpose financial statements, it is considered important to outside users for evaluating changes in the RE account. This statement is often used to prepare before the statement of stockholder&rsquo;s equity because retained earnings is needed for the overall ending equity calculation.</p> </p> <p>But, if the business doesn&#8217;t believe it can make a satisfactory return on investment from the retained earnings, it can choose to distribute the earnings to shareholders. The beginning equity balance is always listed on its own line followed by any adjustments that are made to retained earnings for prior period errors. These adjustments could be caused by improper accounting methods used, poor estimates, or even fraud. Retaining earnings by a company increases the company&#8217;s shareholder equity, which increases the value of each shareholder&#8217;s shareholding. This increases the share price, which may result in a capital gains tax liability when the shares are disposed.</p> </p> <p><h2>Ratios To Evaluate Dividend Stocks</h2> </p> <p>Management and shareholders may want the company to retain the earnings for several different reasons. Being better informed about the market and the company&rsquo;s business, the management may have a high-growth project in view, which they may perceive as a candidate for generating substantial returns in the future. The income money can be distributed among the business owners in the form of dividends.</p> </p> <p>This account also reflects the net income or net loss at the end of a period. If the entity doesn&rsquo;t make dividend payments, then the entity&rsquo;s retained earnings will be increased cumulatively. However, if the entity makes the payments, then the portion of accumulated earnings will be reduced. Applicant Tracking Choosing the best applicant tracking system is crucial to having a smooth recruitment process that saves you time and money. Appointment Scheduling Taking into consideration things such as user-friendliness and customizability, we&#8217;ve rounded up our 10 favorite appointment schedulers, fit for a variety of business needs.</p> </p> <p><h2>What Are The Advantages And Disadvantages Of Retained Profit?</h2> </p> <p>Negative profit means that the company has amassed a deficit and owes more money in debt than what the business has earned. As stated earlier, retained earnings at the beginning of the period are actually the previous year&rsquo;s retained earnings. This can be found in the balance of the previous year, under the shareholder&rsquo;s equity section on the liability side. Since in our example, December 2019 is the current year for which retained earnings need to be calculated, December 2018 would be the previous year. Thus, retained earnings balance as of December 31, 2018, would be the beginning period retained earnings for the year 2019.</p> </p> <p>It&#8217;s time to see the retained earnings formula in action, using Becca&#8217;s Gluten-Free Bakery as an example. Becca&#8217;s Gluten-Free Bakery has steadily been growing in business due to her location downtown. However, because she&#8217;s a startup with a brand-new product, she&#8217;s concerned about overdrawing from her revenue and not being able to invest more into innovation that will keep people coming back. The last line on the statement sums the total of these adjustments and lists the ending retained earnings balance. Thenet incomewould increase the RE account by $10,000 and the dividend would reduce it by $15,000.</p> </p> <p>Since there are no cumulated earnings left in the company, the shareholders are just taking their original investment back. In a sense, they are reducing the size of the corporation through dividends while maintaining the number ofoutstanding shares.</p> </p> <p>When earnings are retained rather than paid out as dividends, they need to appear on the balance sheet. When a business is in an industry that is highly cyclical, management may need to build up large retained earnings reserves during the profitable part of the cycle in order to protect it during downturns. Retained earnings are like a running tally of how much profit your company has managed to hold onto since it was founded. They go up whenever your company earns a profit, and down every time you withdraw some of those profits in the form of dividend payouts. Now, add the net profit or subtract the net loss incurred during the current period, that is, 2019. Since company A made a net profit of $30,000, therefore, we will add $30,000 to $100,000. Stock dividends, on the other hand, are the dividends that are paid out as additional shares as fractions per existing shares to the stockholders.</p> </p> <p>You can&rsquo;t really make negative profits, so we say there is just a deficiency in the retained earnings account. Keila spent over a decade in the government and private sector before founding Little Fish Accounting. Mack Robinson College of Business and an MBA from Mercer University &#8211; Stetson School of Business and Economics. These factors will lead to net losses and subsequently, make the negative retained earnings. A few years later, the entity might generate more sales and make its first breakeven. At the time that entity starts its operation, normally it is hard to make a net operating profit.</p> "

retained earnings

Also, this outflow of cash would lead to a reduction in the retained earnings of the company as dividends are paid out of retained earnings. Retained earnings refer to the residual net income or profit after tax which is not distributed as dividends to the shareholders but is reinvested in the business. Typically, the net profit earned by your business entity is either distributed as dividends to shareholders or is retained in the business for its growth and expansion. The term refers to the historical profits earned by a company, minus any dividends it paid in the past.

retained earnings

Thus, gross revenue does not take into account a company’s ability to manage its operating and capital expenditures, though it can be affected by a company’s ability to price and manufacture its offerings. Over time, retained earnings are a key component of shareholder equity and the calculation of a company’s book value. The retained earnings formula is also known as the retained earnings equation and the retained earnings calculation.

Accounting Formulas Every Business Should Know

Retained earnings represent a portion of the business’s net income not paid out as dividends. This means that the money is placed into a ledger account until it is used for reinvestment into the company or to pay future dividends. Understanding your company’s retained earnings is important because it enables you to understand how much money is available for activities like expansion or asset acquisition. In this article, we discuss what retained earnings are, how you can calculate them and provide examples of retained earnings.

Traders who look for short-term gains may also prefer dividend payments that offer instant gains. The RE balance may not always be a positive number, as it may reflect that the current period’s net loss is greater than that of the RE beginning balance.

Let’s see how the formula can be used to calculate the final retained earnings amount that’s listed on the balance sheet. As you can see, the beginning retained earnings account is zero because Paul just started the company this year. Likewise, there were no prior period adjustments since the company is brand new. If the company is not profitable, net loss for the year is included in the subtractions along with any dividends to the owners. Guitars, Inc. has 1,000 outstanding shares and a beginning retained earnings balance of $20,000. In year one, it earns $10,000 of net income and issues a $15 dividend per share. A dividend issued from a deficit account is called a liquidating dividend or liquidating cash dividend.

Both revenue and statement of retained earnings are important in evaluating a company’s financial health, but they highlight different aspects of the financial picture. Revenue sits at the top of theincome statementand is often referred to as the top-line number when describing a company’s financial performance.

Companies today show it separately, pretty much the way its shown below. The following are the balance sheet figures of IBM from 2015 – 2019. As an investor, you would be keen to know more about the retained earnings figure. For instance, you would be interested to know the returns company has been able to generate from the retained earnings and if reinvesting profits are attractive over other investment opportunities. For instance, a company may declare a $1 cash dividend on all its 100,000 outstanding shares. Accordingly, the cash dividend declared by the company would be $ 100,000.

retained earnings

If a company isn’t retaining earnings or paying a dividend, it’s unlikely to win any investors. Entity normally requires to have an audit of their financial statements annually by an independent auditor. The dividend payment sometimes happens during the year when an entity wants to make payment to its shareholders. An entity may distribute a portion of this USD100K to shareholders or keep it there for expanding its operation. It can decrease if the owner takes money out of the business, by taking a draw, for example. Beginning Balance of Retained Earning is the previous year’s retained earnings. This is the final step, which will also be used as your beginning balance when calculating next year’s retained earnings.

How Much Retained Earnings Should A Company Have?

During the growth phase of the business, the management may be seeking new strategic partnerships that will increase the company’s dominance and control in the market. The surplus can be distributed to the company’s shareholders according to the number of shares they own in the company. This is also followed by entity dividend policies and approval from the board of directors and the relevant local authority. The entity might not pay the dividend to the shareholders if they don’t get approval from the authority. Otherwise, gross profits will reduce subsequently and then the negative effect on net income. Analyst normally investigates further on the reason that makes loss gross profit margin. The total amount of retained earnings is the total balance of earnings as of the reporting date that we are looking for.

They are also called retained earnings, accumulated profits, undivided profits, and earned surplus. If you don’t have access to net income information, begin by calculating gross margin.

Why Retained Earnings Matters

Although you can invest retained earnings into assets, they themselves are not assets. You must adjust your retained earnings account whenever you create a journal entry that raises or lowers a revenue or expense account.

Retained earnings are also the key component of shareholder’s equity that helps a company determine its book value. Lenders are interested in knowing the company’s ability to honor its debt obligations in the future.

  • If you don’t have access to net income information, begin by calculating gross margin.
  • Net income is the first component of a retained earnings calculation on a periodic reporting basis.
  • Partner ownership works in a similar way to ownership of a sole proprietorship.
  • Retained earnings are the profits or net income that a company chooses to keep rather than distribute it to the shareholders.
  • These contractual or voluntary restrictions or limitations on retained earnings are retained earnings appropriations.

Then top management will consider paying the dividend to the shareholders. It doesn’t matter which accounting method you’re using, you can still create a retained earnings statement. The only difference is that accounts receivable and accounts payable balances would not be factored into the formula, since neither are used in cash accounting. Retained earnings are part of the profit that your business earns that is retained for future use. In publicly held companies, retained earnings reflects the profit a business has earned that has not been distributed to shareholders.

Although this statement is not included in the four main general-purpose financial statements, it is considered important to outside users for evaluating changes in the RE account. This statement is often used to prepare before the statement of stockholder’s equity because retained earnings is needed for the overall ending equity calculation.

But, if the business doesn’t believe it can make a satisfactory return on investment from the retained earnings, it can choose to distribute the earnings to shareholders. The beginning equity balance is always listed on its own line followed by any adjustments that are made to retained earnings for prior period errors. These adjustments could be caused by improper accounting methods used, poor estimates, or even fraud. Retaining earnings by a company increases the company’s shareholder equity, which increases the value of each shareholder’s shareholding. This increases the share price, which may result in a capital gains tax liability when the shares are disposed.

Ratios To Evaluate Dividend Stocks

Management and shareholders may want the company to retain the earnings for several different reasons. Being better informed about the market and the company’s business, the management may have a high-growth project in view, which they may perceive as a candidate for generating substantial returns in the future. The income money can be distributed among the business owners in the form of dividends.

This account also reflects the net income or net loss at the end of a period. If the entity doesn’t make dividend payments, then the entity’s retained earnings will be increased cumulatively. However, if the entity makes the payments, then the portion of accumulated earnings will be reduced. Applicant Tracking Choosing the best applicant tracking system is crucial to having a smooth recruitment process that saves you time and money. Appointment Scheduling Taking into consideration things such as user-friendliness and customizability, we’ve rounded up our 10 favorite appointment schedulers, fit for a variety of business needs.

What Are The Advantages And Disadvantages Of Retained Profit?

Negative profit means that the company has amassed a deficit and owes more money in debt than what the business has earned. As stated earlier, retained earnings at the beginning of the period are actually the previous year’s retained earnings. This can be found in the balance of the previous year, under the shareholder’s equity section on the liability side. Since in our example, December 2019 is the current year for which retained earnings need to be calculated, December 2018 would be the previous year. Thus, retained earnings balance as of December 31, 2018, would be the beginning period retained earnings for the year 2019.

It’s time to see the retained earnings formula in action, using Becca’s Gluten-Free Bakery as an example. Becca’s Gluten-Free Bakery has steadily been growing in business due to her location downtown. However, because she’s a startup with a brand-new product, she’s concerned about overdrawing from her revenue and not being able to invest more into innovation that will keep people coming back. The last line on the statement sums the total of these adjustments and lists the ending retained earnings balance. Thenet incomewould increase the RE account by $10,000 and the dividend would reduce it by $15,000.

Since there are no cumulated earnings left in the company, the shareholders are just taking their original investment back. In a sense, they are reducing the size of the corporation through dividends while maintaining the number ofoutstanding shares.

When earnings are retained rather than paid out as dividends, they need to appear on the balance sheet. When a business is in an industry that is highly cyclical, management may need to build up large retained earnings reserves during the profitable part of the cycle in order to protect it during downturns. Retained earnings are like a running tally of how much profit your company has managed to hold onto since it was founded. They go up whenever your company earns a profit, and down every time you withdraw some of those profits in the form of dividend payouts. Now, add the net profit or subtract the net loss incurred during the current period, that is, 2019. Since company A made a net profit of $30,000, therefore, we will add $30,000 to $100,000. Stock dividends, on the other hand, are the dividends that are paid out as additional shares as fractions per existing shares to the stockholders.

You can’t really make negative profits, so we say there is just a deficiency in the retained earnings account. Keila spent over a decade in the government and private sector before founding Little Fish Accounting. Mack Robinson College of Business and an MBA from Mercer University – Stetson School of Business and Economics. These factors will lead to net losses and subsequently, make the negative retained earnings. A few years later, the entity might generate more sales and make its first breakeven. At the time that entity starts its operation, normally it is hard to make a net operating profit.