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\" width=\"609px\" alt=\"compound interest calculator india\"\/><\/p>\n<p><p>When compounding of interest takes place, the effective annual rate becomes higher than the overall interest rate. Thus, the more times the interest is compounded within the year, the higher the effective annual rate will be. The amount will continue to increase each year after that, with interest being calculated on the principal amount plus the returns from the previous year. Calculating these amounts manually can be challenging, so using a compound interest calculator is so helpful. There are many investment options which provide compounding interest.<\/p>\n<\/p>\n<p><h2>What Is Daily, Monthly &amp; Early Compounding?<\/h2>\n<\/p>\n<p><div style='text-align:center'><iframe width='568' height='316' src='https:\/\/www.youtube.com\/embed\/4OmfrB_RxUA' frameborder='0' alt='compound interest calculator india' allowfullscreen><\/iframe><\/div>\n<\/p>\n<p><p>Besides the compound interest calculator, you can also use a wide range of other calculators as seen below. Each one of our calculators is benchmarked against the best in the business and is ideal for everyday use. Please note <a href=\"https:\/\/www.kelleysbookkeeping.com\/organic-revenue-growth-definition\/\">organic revenue growth definition<\/a> that by submitting the above mentioned details, you are authorizing us to Call\/SMS you even though you may be registered under DND. The return from compounding is higher than that of simple interest. Shape your investment journey with 25+ premium courses, 15+ stock recommendations and a premium subscription of Ticker Plus. Let\u2019s identify the values of the variables we need and then plug those values into the compound interest formula.<\/p>\n<\/p>\n<p><h2>Fund Performance Check<\/h2>\n<\/p>\n<ol>\n<li>What\u2019s more, the investment may also offer a higher compounding frequency.<\/li>\n<li>For instance, an investment that offers daily compounding interest earns more than an investment that offers quarterly compounding interest.<\/li>\n<li>Albert Einstein rightly said, \u201cCompound interest is the 8th wonder of the world.<\/li>\n<li>It includes investments such as fixed deposits, certificates of deposits, money market accounts, etc.<\/li>\n<\/ol>\n<p><p>As you change the rate of interest, either by shifting the slider or inputting numbers in the box, you\u2019ll see how much money you can expect to earn at the end of your investment term. Mathematically, the possibilities of compound interest are endless. One needs a reliable compound interest calculator to ensure they are receiving the right ROI. Use TaxSpanner\u2019s Compound Interest Calculator today and start planning for a financially secure future.<\/p>\n<\/p>\n<p><p>The simple interest of your loan of \u20b91,00,000 for 4 years at a 10% interest rate annually will be \u20b940,000. Also, having a loan in simple interest ensures standard interest payments. But in compounding the interest payment comes down as the principal is  being repaid. The frequency of compounding and wealth  accumulation are directly related.<\/p>\n<\/p>\n<p><p>When you use a compound interest calculator online, you can avail the following benefits. Plan Your Future \u2013 Understand the potential of your investments and savings with just a few clicks. Yes, pre-closure charges should be taken into account when evaluating an investment as they can have an\t\t\t impact on the overall return on investment. The online calculator will compute the given data and display the total\t\t amount along with a breakdown of the principal amount and the interest amount. Invest in the best mutual funds recommended by Scripbox that are algorithmically selected that best suit your needs.<\/p>\n<\/p>\n<p><h2>Simple Interest Vs Compound Interest<\/h2>\n<\/p>\n<p><img decoding=\"async\" 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\" width=\"601px\" alt=\"compound interest calculator india\"\/><\/p>\n<p><p>You are being directed to a page with the <a href=\"https:\/\/www.accountingcoaching.online\/accounts-receivable-and-bad-debts-expense\/\">accounts receivable and bad debts expense<\/a> plan options customized as per the details shared by you. The principal keeps changing due to the addition of accumulated interest during the period. It is the interest which is a % of both principal and accumulated interest. Therefore, it already takes into consideration all the previous interests.<\/p>\n<\/p>\n<p><p>This way, you can use the Angel One compound interest rate calculator and calculate compound interest returns for various scenarios before making a decision. Obviously, it is difficult to calculate these amounts manually or even using the formula especially when you\t\t have longer tenures. That is why you need a compound interest\t\t calculator online in India by Angel One to make the task easier. In this, the interest rate and the period are adjusted according to the compounding frequency.<\/p>\n<\/p>\n<p><h2>Stay Updated with HDFC Life<\/h2>\n<\/p>\n<p><p>Compound interest is an incredibly useful tool that can help you grow your wealth exponentially. But with so many factors to consider, it can be difficult to calculate the total interest you will earn over time. To calculate the compound interest earned on your lumpsum investment, you just need to enter your investment amount, interest rate, tenure and compounding frequency. It will give you the result, i.e., total amount invested, and the interest earned on it.<\/p>\n<\/p>\n<p><p>Please read all scheme related documents carefully before investing. Yes, the online interest calculators generally ask you to enter the amount, rate of interest, time period, etc, manually so that you can get dynamic <a href=\"https:\/\/www.simple-accounting.org\/reach-project-inc\/\">reach project inc<\/a> results as per needs. The effective annual rate is the rate that actually gets paid after all of the compounding.<\/p>\n<\/p>\n<p><div style='text-align:center'><iframe width='568' height='315' src='https:\/\/www.youtube.com\/embed\/CFq4NRRdggI' frameborder='0' alt='compound interest calculator india' allowfullscreen><\/iframe><\/div><\/p>\n","protected":false},"excerpt":{"rendered":"<p>When compounding of interest takes place, the effective annual rate becomes higher than the overall interest rate. Thus, the more times the interest is compounded within the year, the higher the effective annual rate will be. The amount will continue to increase each year after that, with interest being calculated on the principal amount plus [&hellip;]<\/p>\n","protected":false},"author":1,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_acf_changed":false,"footnotes":""},"categories":[856],"tags":[],"acf":[],"yoast_head":"<!-- This site is optimized with the Yoast SEO plugin v22.9 - https:\/\/yoast.com\/wordpress\/plugins\/seo\/ -->\n<title>Compound Interest Calculator Daily, Monthly, Quarterly and Yearly Compound Interest - TDR<\/title>\n<meta name=\"robots\" content=\"index, follow, max-snippet:-1, max-image-preview:large, max-video-preview:-1\" \/>\n<link rel=\"canonical\" href=\"https:\/\/who-tdr-back.fuerzastudio.com\/en\/compound-interest-calculator-daily-monthly\/\" \/>\n<meta property=\"og:locale\" content=\"en_US\" \/>\n<meta property=\"og:type\" content=\"article\" \/>\n<meta property=\"og:title\" content=\"Compound Interest Calculator Daily, Monthly, Quarterly and Yearly Compound Interest - TDR\" \/>\n<meta property=\"og:description\" content=\"When compounding of interest takes place, the effective annual rate becomes higher than the overall interest rate. Thus, the more times the interest is compounded within the year, the higher the effective annual rate will be. 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