{"id":331,"date":"2020-10-13T13:37:55","date_gmt":"2020-10-13T13:37:55","guid":{"rendered":"http:\/\/www.arsebay.es\/?p=331"},"modified":"2022-03-03T17:09:30","modified_gmt":"2022-03-03T17:09:30","slug":"bond-amortization-interest-expense-and-interest","status":"publish","type":"post","link":"http:\/\/www.arsebay.es\/?p=331","title":{"rendered":"Bond Amortization, Interest Expense, And Interest Payments"},"content":{"rendered":"<div id=\"toc\" style=\"background: #f9f9f9;border: 1px solid #aaa;display: table;margin-bottom: 1em;padding: 1em;width: 350px;\">\n<p class=\"toctitle\" style=\"font-weight: 700;text-align: center;\">Content<\/p>\n<ul class=\"toc_list\">\n<li><a href=\"#toc-0\">Factors Affecting The Price Of A Bond<\/a><\/li>\n<li><a href=\"#toc-1\">Bond Interest Expense Definition<\/a><\/li>\n<li><a href=\"#toc-2\">How To Calculate Interest Expense: Formula &#038; Example<\/a><\/li>\n<li><a href=\"#toc-3\">Paying Off The Bond<\/a><\/li>\n<li><a href=\"#toc-4\">Accounting For Bonds Payable<\/a><\/li>\n<li><a href=\"#toc-5\">Bonus On Bonds<\/a><\/li>\n<\/ul>\n<\/div>\n<p><img decoding=\"async\" class='wp-post-image' style='display: block;margin-left:auto;margin-right:auto;' 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width=\"254px%\" alt=\"how to find bond interest expense\"\/><\/p>\n<p>This article explains how interest payments affect cash flow statements. If interest rates stay at or near zero percent for a long stretch of time, it could result in a prolonged, perhaps severe, drop in the profits of the insurance industry as a whole. As a result, the price-to-earnings ratios of many insurance companies are higher than they appear. Bonds are known to be relatively safe holdings, and they hardly ever lose money, but it does happen. For instance, in 2014 the insurance industry began to reach a point where the bonds bought many years earlier were reaching their date of maturity. That was an issue because many of those bonds had been purchased at a time when interest rates had been much higher. Thus, they faced a problem where higher-interest bonds were being replaced by those with lower rates.<\/p>\n<p><img decoding=\"async\" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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\" width=\"252px%\" alt=\"how to find bond interest expense\"\/><\/p>\n<p>This means Lighting Process, Inc. will repay the principal amount of $10,000 at maturity in ten years and will pay $500 interest ($10,000 \u00d7 10% coupon interest rate \u00d7 6\/ 12) every six months. The price of the bonds is based on the present value of these future cash flows. The principal and interest amounts are based on the face amounts of the bond while the present value factors used to calculate the value of the bond at issuance are based on the market interest rate of 10%. Given these facts, the purchaser would be willing to pay $10,000, or the face value of the bond, as both the coupon interest rate and the market interest rate were the same. The total cash paid to investors over the life of the bonds is $20,000, $10,000 of principal at maturity and $10,000 ($500 \u00d7 20 periods) in interest throughout the life of the bonds.<\/p>\n<h2 id=\"toc-0\">Factors Affecting The Price Of A Bond<\/h2>\n<p>You want to borrow $100,000 for five years when the interest rate is 5%. Assume that the loan was created on January 1, 2018 and totally repaid by December 31, 2022, after five equal, annual payments.<\/p>\n<p>The Charles Schwab Corporation provides a full range of brokerage, banking and financial advisory services through its operating subsidiaries. Its broker-dealer subsidiary, Charles Schwab &#038; Co., Inc. , offers investment services and products, including Schwab brokerage accounts. Its banking subsidiary, Charles Schwab Bank , provides deposit and lending services and products. Access to Electronic Services may be limited or unavailable during periods of peak demand, market volatility, systems upgrade, maintenance, or for other reasons.<\/p>\n<h2 id=\"toc-1\">Bond Interest Expense Definition<\/h2>\n<p>The annual interest expense is calculated as principal balance multiplied by annual interest rate. In this case, the company reports an interest expense of $10,000 in each of the five years. Note, however, that this calculation can be used for any type of debt in which the accrued interest isn&#8217;t added to the original principal balance. When a bond is sold, the company records a liability by crediting the \u201cbonds payable\u201d account for the bond\u2019s total face value. Next, the company debits the cash account by the amount of money it receives from the bond sale.<\/p>\n<p>On the other hand, the Debenture holders are willing to invest in the business but with an assurance of guaranteed return. Debenture holders\u2019 charges fixed rate of interest and the Business is liable to pay irrespective of loss or profit of the Business. The same phenomenon happens with the Financial Institutions or the banks when they lend money to the business. These unsecured bonds require the bondholders to rely on the good name and financial stability of the issuing company for repayment of principal and interest amounts. A subordinated debenture bond means the bond is repaid after other unsecured debt, as noted in the bond agreement.<\/p>\n<h2 id=\"toc-2\">How To Calculate Interest Expense: Formula &#038; Example<\/h2>\n<p>Issuing bonds to investors provides a corporation with the ability to finance the company\u2019s operations. From the company\u2019s perspective, a bond exists as a long-term obligation. A company must pay interest to the bondholder at the rate stated on the bond, which usually occurs at a semiannual rate, as explained by the Cliffs Notes website. Furthermore, the company must pay the bondholder the face value of the bond at the stated date of maturity. The effective interest rate calculation reflects actual interest earned or paid over a specified timeframe. Investors and analysts often use effective interest rate calculations to examine premiums or discounts related to government bonds, such as the 30-year U.S.<\/p>\n<p>A premium or discount bonus sold above the amortized is subjected to tax no matter the original cost. Bonds that are sold below the amortized costs incur losses, and because of this, an essential concept of the exchange of taxes is utilized to avoid capital gains of the bonds. Exchange of taxes means that there are commercial ties with the losses of the same type of bonds to ensure the recognition of tax loss for purposes of income tax. Discounted bonds&#8217; amortization always leads to an effective interest expense that is higher than the payment of the bond interest coupon for each period.<\/p>\n<h2 id=\"toc-3\">Paying Off The Bond<\/h2>\n<p>See Table 4 for interest expense and carrying value calculations over the life of the bonds using the effective interest method of amortizing the premium. At maturity, the General Journal entry to record the principal repayment is shown in the entry that follows Table 4 . For the first interest payment, the interest expense is $469 ($9,377 carrying value \u00d7 10% market interest rate \u00d7 6\/ 12 semiannual interest). The semiannual interest paid to bondholders on Dec. 31 is $450 ($10,000 maturity amount of bond \u00d7 9% coupon interest rate \u00d7 6\/ 12 for semiannual payment). The $19 difference between the $469 interest expense and the $450 cash payment is the amount of the discount amortized. The entry on December 31 to record the interest payment using the effective interest method of amortizing interest is shown on the following page.<\/p>\n<div style='border: black solid 1px;padding: 14px;'>\n<h3>EEM: Emerging Markets Stocks Remain Undervalued With Implied Returns Of Over 10% &#8211; Seeking Alpha<\/h3>\n<p>EEM: Emerging Markets Stocks Remain Undervalued With Implied Returns Of Over 10%.<\/p>\n<p>Posted: Mon, 03 Jan 2022 11:30:00 GMT [<a href='https:\/\/seekingalpha.com\/article\/4477660-eem-etf-emerging-markets-stocks-undervalued-returns-over-10-percent' rel=\"nofollow\">source<\/a>]<\/p>\n<\/div>\n<p>Interest expenses will be listed alongside other expenses on the income statement. A company may differentiate between \u00abexpenses\u00bb and \u00ablosses,\u00bb in which case, you need to find the \u00abexpenses\u00bb section.<\/p>\n<h2 id=\"toc-4\">Accounting For Bonds Payable<\/h2>\n<p>Whereas the US GAAP restricts the recording of interest expense under the head of operating cash flow. However, there is a lot of confusion about the recording of interest in the cash flow statement. There is an argument about the recording of interest as operating activity or financing activity in cash flows.<\/p>\n<div style=\"display: flex;justify-content: center;\">\n<blockquote class=\"twitter-tweet\">\n<p lang=\"en\" dir=\"ltr\">If anyone knows how to find the Interest Expense for Amortizing Bond Premiums some help will be gladly accepted <a href=\"https:\/\/twitter.com\/hashtag\/FreePizza?src=hash&amp;ref_src=twsrc%5Etfw\">#FreePizza<\/a><\/p>\n<p>&mdash; Paul Herbes M.S. (@CoachHerbes) <a href=\"https:\/\/twitter.com\/CoachHerbes\/status\/780139717165625344?ref_src=twsrc%5Etfw\">September 25, 2016<\/a><\/p><\/blockquote>\n<p><script async src=\"https:\/\/platform.twitter.com\/widgets.js\" charset=\"utf-8\"><\/script><\/div>\n<p>The holders of discount bonds use an increase strategy where the base bonds&#8217; base cost increase towards par because the bond moves toward maturity every year. Since her interest rate is 12% a year, the borrower must pay 12% interest each year on the principal that she owes. As stated above, these are equal annual payments, and each payment is first applied to any applicable interest expenses, with the remaining funds reducing the principal balance of the loan. To calculate your deductible investment interest expense, you first need to determine net investment income.<\/p>\n<p>It is determined by market influences such as interest rates, inflation and credit ratings. Bonds can be sold at a discount or a premium, depending on the market. It is calculated based on the amount of the bond premium or discount, the elapsed time in the term of the bond and the amount of amortization that has already been recorded.<\/p>\n<div itemScope itemProp=\"mainEntity\" itemType=\"https:\/\/schema.org\/Question\">\n<div itemProp=\"name\">\n<h3>How do you calculate interest expense on notes payable?<\/h3>\n<\/div>\n<div itemScope itemProp=\"acceptedAnswer\" itemType=\"https:\/\/schema.org\/Answer\">\n<div itemProp=\"text\">\n<p>Calculating Interest Expense<\/p>\n<p> Divide the annual interest expense by 12 to calculate the amount of interest to record in a monthly adjusting entry. For example, if a $36,000 long-term note payable has a 10 percent interest rate, multiply 10 percent, or 0.1, by $36,000 to get $3,600 in annual interest.<\/p>\n<\/div><\/div>\n<\/div>\n<p>The discount rate for both the principal and interest payment components is the market rate when the bond was issued. When a discounted bond is sold, the amount of the bond&#8217;s discount must be amortized to interest expense over the life of the bond. When using the effective interest method, the debit amount in the discount on bonds payable is moved to the interest account.<\/p>\n<h2 id=\"toc-6\">Managing Your Money<\/h2>\n<p>The interest on the outstanding debt is an expense for the business entity. Therefore, it will be treated as an expense and will be debited in the financial records. Interest expense is the total interest expense due for a certain financial period. Interest payable is the proportion of the total interest expense that is due and payable. Therefore, it is recorded in the income statement as an expense. In the case of equity financing, the money is owned by the company owners, who are shareholders. They are entitled to a profit in the company\u2019s earnings up to the percentage of their investment.<\/p>\n<ul>\n<li>Net income is not cash flow and is adjusted by the inclusion of cash inflows and outflows which don&#8217;t count as income and expenses and the exclusion of the non-cash income and expenses.<\/li>\n<li>That did not happen; there was a single 6 percent interest rate agreed-upon by the debtor and the creditor.<\/li>\n<li>This involves issuing bonds to investors who are members of the general public.<\/li>\n<li>When a bond\u2019s coupon rate is less than market rates, it typically sells for less than face value.<\/li>\n<li>However, to get a true picture of the amount of interest expense of your long-term loans, you will need to use the calculation that is applicable to the terms of repayment.<\/li>\n<\/ul>\n<p>Another way to consider this problem is to note that the total borrowing cost is increased by the $7,722 discount, since more is to be repaid at maturity than was borrowed initially. Most commonly, interest expense arises out of company borrowing money. However, another transaction that generates interest expense is the use of capital leases. When a firm leases an asset from another company, the lease balance generates an interest expense that appears on the income statement. Bonus premiums show that there is a decline in interest rates from when the bond was issued. The discount vouchers are issued in areas with low-interest rates. The prices of premium and discount bonds remain even when the interest rates don&#8217;t change until maturity.<\/p>\n<p>A company must finance its assets either through debt or equity. With the former, <a href=\"https:\/\/accounting-services.net\/how-to-figure-out-total-bond-interest-expense\/\">how to find bond interest expense<\/a> the company will incur an expense related to the cost of borrowing.<\/p>\n<p><img decoding=\"async\" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src=\"data:image\/jpeg;base64,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\" width=\"250px%\" alt=\"how to find bond interest expense\"\/><\/p>\n<p>Unlike the real interest rate, the effective interest rate does not take inflation into account. If inflation is 1.8%, a Treasury bond (T-bond) with a 2% effective interest rate has a real interest rate of 0.2% or the effective rate minus the inflation rate. The effective interest method is used to discount, or write off, a bond. Whereas the discount on a bond is recorded as additional interest expense, the premium on a bond is recorded as a reduction in interest expense. The result is that the company receives only $92,639.91 from selling these bonds.<\/p>\n<div style=\"display: flex;justify-content: center;\">\n<blockquote class=\"twitter-tweet\">\n<p lang=\"en\" dir=\"ltr\">If anyone knows how to find the Interest Expense for Amortizing Bond Premiums some help will be gladly accepted <a href=\"https:\/\/twitter.com\/hashtag\/FreePizza?src=hash&amp;ref_src=twsrc%5Etfw\">#FreePizza<\/a><\/p>\n<p>&mdash; Paul Herbes M.S. (@CoachHerbes) <a href=\"https:\/\/twitter.com\/CoachHerbes\/status\/780139717165625344?ref_src=twsrc%5Etfw\">September 25, 2016<\/a><\/p><\/blockquote>\n<p><script async src=\"https:\/\/platform.twitter.com\/widgets.js\" charset=\"utf-8\"><\/script><\/div>\n<p>The above example demonstrates that compound interest is also concerned with the accumulated interest of former periods. Therefore, the interest that is due at the end of each year is different. However, the total interest that is owed over the three-year term of the loan is $1,576.25. Work out your annual growth rate \u2013 Determine how much your company\u2019s revenue has grown over the last three years.<\/p>\n<div itemScope itemProp=\"mainEntity\" itemType=\"https:\/\/schema.org\/Question\">\n<div itemProp=\"name\">\n<h3>What does bond interest expense mean?<\/h3>\n<\/div>\n<div itemScope itemProp=\"acceptedAnswer\" itemType=\"https:\/\/schema.org\/Answer\">\n<div itemProp=\"text\">\n<p>The amount of interest expense incurred during the time interval shown in the heading of the income statement that pertains to a company&#8217;s bonds payable.<\/p>\n<\/div><\/div>\n<\/div>\n","protected":false},"excerpt":{"rendered":"<p>Content Factors Affecting The Price Of A Bond Bond Interest Expense Definition How To Calculate Interest Expense: Formula &#038; Example Paying Off The Bond Accounting For Bonds Payable Bonus On Bonds This article explains how interest payments affect cash flow statements. If interest rates stay at or near zero percent for a long stretch of [&hellip;]<\/p>\n","protected":false},"author":1,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"footnotes":""},"categories":[21],"tags":[],"class_list":["post-331","post","type-post","status-publish","format-standard","hentry","category-bookkeeping"],"yoast_head":"<!-- This site is optimized with the Yoast SEO plugin v17.8 - https:\/\/yoast.com\/wordpress\/plugins\/seo\/ -->\n<meta name=\"robots\" content=\"index, follow, max-snippet:-1, max-image-preview:large, max-video-preview:-1\" \/>\n<link rel=\"canonical\" href=\"http:\/\/www.arsebay.es\/?p=331\" \/>\n<meta property=\"og:locale\" content=\"es_ES\" \/>\n<meta property=\"og:type\" content=\"article\" \/>\n<meta property=\"og:title\" content=\"Bond Amortization, Interest Expense, And Interest Payments - Arsebay\" \/>\n<meta property=\"og:description\" content=\"Content Factors Affecting The Price Of A Bond Bond Interest Expense Definition How To Calculate Interest Expense: Formula &#038; Example Paying Off The Bond Accounting For Bonds Payable Bonus On Bonds This article explains how interest payments affect cash flow statements. If interest rates stay at or near zero percent for a long stretch of [&hellip;]\" \/>\n<meta property=\"og:url\" content=\"http:\/\/www.arsebay.es\/?p=331\" \/>\n<meta property=\"og:site_name\" content=\"Arsebay\" \/>\n<meta property=\"article:published_time\" content=\"2020-10-13T13:37:55+00:00\" \/>\n<meta property=\"article:modified_time\" content=\"2022-03-03T17:09:30+00:00\" \/>\n<meta property=\"og:image\" content=\"\" \/>\n<meta name=\"twitter:card\" content=\"summary_large_image\" \/>\n<meta name=\"twitter:label1\" content=\"Escrito por\" \/>\n\t<meta name=\"twitter:data1\" content=\"admin\" \/>\n\t<meta name=\"twitter:label2\" content=\"Tiempo de lectura\" \/>\n\t<meta name=\"twitter:data2\" content=\"10 minutos\" \/>\n<script type=\"application\/ld+json\" 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\",\"contentUrl\":\"data:image\/jpeg;base64,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Interest Payments - Arsebay","og_description":"Content Factors Affecting The Price Of A Bond Bond Interest Expense Definition How To Calculate Interest Expense: Formula &#038; Example Paying Off The Bond Accounting For Bonds Payable Bonus On Bonds This article explains how interest payments affect cash flow statements. If interest rates stay at or near zero percent for a long stretch of 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