<?xml version="1.0" encoding="UTF-8" ?><!-- generator=Zoho Sites --><rss version="2.0" xmlns:atom="http://www.w3.org/2005/Atom" xmlns:content="http://purl.org/rss/1.0/modules/content/"><channel><atom:link href="https://www.fromacornsfp.com/blogs/tag/compound-interest/feed" rel="self" type="application/rss+xml"/><title>From Acorns Financial Planning - Latest Posts #Compound Interest</title><description>From Acorns Financial Planning - Latest Posts #Compound Interest</description><link>https://www.fromacornsfp.com/blogs/tag/compound-interest</link><lastBuildDate>Fri, 13 Feb 2026 02:12:09 -0800</lastBuildDate><generator>http://zoho.com/sites/</generator><item><title><![CDATA[The magic of compound interest]]></title><link>https://www.fromacornsfp.com/blogs/post/The-Magic-of-Compound-Interest</link><description><![CDATA[<img align="left" hspace="5" src="https://www.fromacornsfp.com/imported-files/2023-04-26_FAFP_The magic of compound interest 1.png"/>A brief explanation of the power of compound interest and how it can help you grow your investments over time.]]></description><content:encoded><![CDATA[<div class="zpcontent-container blogpost-container "><div data-element-id="elm_63lAO6UiS8SuGAUXXyeXvg" data-element-type="section" class="zpsection "><style type="text/css"> [data-element-id="elm_63lAO6UiS8SuGAUXXyeXvg"].zpsection{ border-radius:1px; } </style><div class="zpcontainer-fluid zpcontainer"><div data-element-id="elm_tbf7aq5rTaWCCMZjkIU8sQ" data-element-type="row" class="zprow zprow-container zpalign-items- zpjustify-content- " data-equal-column=""><style type="text/css"></style><div data-element-id="elm_tIe0DAMaR5ilAogi1TxK_Q" data-element-type="column" class="zpelem-col zpcol-12 zpcol-md-12 zpcol-sm-12 zpalign-self- "><style type="text/css"> [data-element-id="elm_tIe0DAMaR5ilAogi1TxK_Q"].zpelem-col{ border-radius:1px; } </style><div data-element-id="elm_n1J98WkLm7javVuba617_A" data-element-type="image" class="zpelement zpelem-image "><style> @media (min-width: 992px) { [data-element-id="elm_n1J98WkLm7javVuba617_A"] .zpimage-container figure img { width: 1080px ; height: 172.34px ; } } @media (max-width: 991px) and (min-width: 768px) { [data-element-id="elm_n1J98WkLm7javVuba617_A"] .zpimage-container figure img { width:723px ; height:115.37px ; } } @media (max-width: 767px) { [data-element-id="elm_n1J98WkLm7javVuba617_A"] .zpimage-container figure img { width:415px ; height:66.22px ; } } [data-element-id="elm_n1J98WkLm7javVuba617_A"].zpelem-image { border-radius:1px; } </style><div data-caption-color="" data-size-tablet="" data-size-mobile="" data-align="center" data-tablet-image-separate="false" data-mobile-image-separate="false" class="zpimage-container zpimage-align-center zpimage-size-fit zpimage-tablet-fallback-fit zpimage-mobile-fallback-fit hb-lightbox " data-lightbox-options="
                type:fullscreen,
                theme:dark"><figure role="none" class="zpimage-data-ref"><span class="zpimage-anchor" role="link" tabindex="0" aria-label="Open Lightbox" style="cursor:pointer;"><picture><img class="zpimage zpimage-style-none zpimage-space-none " src="/imported-files/2023-04-26_FAFP_The%20magic%20of%20compound%20interest%202.png" width="415" height="66.22" loading="lazy" size="fit" alt="Compound Interest" data-lightbox="true"/></picture></span></figure></div>
</div><div data-element-id="elm_9S1GapOkjcS_Z76oQvaXQA" data-element-type="heading" class="zpelement zpelem-heading "><style> [data-element-id="elm_9S1GapOkjcS_Z76oQvaXQA"].zpelem-heading { border-radius:1px; } </style><h1
 class="zpheading zpheading-style-none zpheading-align-left " data-editor="true"><div style="color:inherit;"><h1><span style="font-size:20px;">The magic of compound interest</span></h1><h1></h1></div></h1></div>
<div data-element-id="elm_PhwRdb_JUPt1cs4LOruc4g" data-element-type="imagetext" class="zpelement zpelem-imagetext "><style> @media (min-width: 992px) { [data-element-id="elm_PhwRdb_JUPt1cs4LOruc4g"] .zpimagetext-container figure img { width: 709.36px !important ; height: 342px !important ; } } @media (max-width: 991px) and (min-width: 768px) { [data-element-id="elm_PhwRdb_JUPt1cs4LOruc4g"] .zpimagetext-container figure img { width:709.36px ; height:342px ; } } @media (max-width: 767px) { [data-element-id="elm_PhwRdb_JUPt1cs4LOruc4g"] .zpimagetext-container figure img { width:709.36px ; height:342px ; } } [data-element-id="elm_PhwRdb_JUPt1cs4LOruc4g"].zpelem-imagetext{ border-radius:1px; } </style><div data-size-tablet="" data-size-mobile="" data-align="right" data-tablet-image-separate="false" data-mobile-image-separate="false" class="zpimagetext-container zpimage-with-text-container zpimage-align-right zpimage-size-custom zpimage-tablet-fallback-custom zpimage-mobile-fallback-custom hb-lightbox " data-lightbox-options="
            type:fullscreen,
            theme:dark"><figure role="none" class="zpimage-data-ref"><span class="zpimage-anchor" role="link" tabindex="0" aria-label="Open Lightbox" style="cursor:pointer;"><picture><img class="zpimage zpimage-style-none zpimage-space-none " src="/Saving%20your%20first%20%C2%A31m.png" width="709.36" height="342" loading="lazy" size="custom" alt="Saving your first £1m" data-lightbox="true"/></picture></span></figure><div class="zpimage-text zpimage-text-align-left " data-editor="true"><span style="font-size:14px;"><span style="color:inherit;">Have you ever heard of compound interest? It's basically the interest you earn on your interest, and it can grow at an ever-increasing rate. Let me give you an example: If you invest £10,000 at 5% per year (compounded annually), you'll have £10,500 at the end of year 1, £11,025 at the end of year 2, and £11,576.25 at the end of year 3. This means that the interest accrued increases year-on-year, with year 1 generating £500 in interest, year 2 generating £525, and year 3 generating £551.25.</span><span style="color:inherit;"><br><br></span><p><span style="color:inherit;">The key to compound growth is getting started and staying invested for the long-term. The longer you remain invested, the greater the potential returns on what you've already invested. Here's another example to show you the power of compound interest: Let's say you invest £10,000 per year at 7% interest. The longer you remain invested, the quicker your money grows.&nbsp;</span></p><p><span style="color:inherit;"><br></span></p></span><p><span style="color:inherit;font-size:14px;">For example, your first £100k would take 7.44 years to save, but the final £100k (going from £900k to £1million) would only take 1.34 years. This is due to the interest you earn on interest, which helps your portfolio grow at an increasing rate year to year.</span><br></p></div>
</div></div><div data-element-id="elm_4HXq_ohi6S08VE6Ga30d0A" data-element-type="imagetext" class="zpelement zpelem-imagetext "><style> @media (min-width: 992px) { [data-element-id="elm_4HXq_ohi6S08VE6Ga30d0A"] .zpimagetext-container figure img { width: 331.52px !important ; height: 285px !important ; } } @media (max-width: 991px) and (min-width: 768px) { [data-element-id="elm_4HXq_ohi6S08VE6Ga30d0A"] .zpimagetext-container figure img { width:331.52px ; height:285px ; } } @media (max-width: 767px) { [data-element-id="elm_4HXq_ohi6S08VE6Ga30d0A"] .zpimagetext-container figure img { width:331.52px ; height:285px ; } } [data-element-id="elm_4HXq_ohi6S08VE6Ga30d0A"].zpelem-imagetext{ border-radius:1px; } </style><div data-size-tablet="" data-size-mobile="" data-align="right" data-tablet-image-separate="false" data-mobile-image-separate="false" class="zpimagetext-container zpimage-with-text-container zpimage-align-right zpimage-size-custom zpimage-tablet-fallback-custom zpimage-mobile-fallback-custom hb-lightbox " data-lightbox-options="
            type:fullscreen,
            theme:dark"><figure role="none" class="zpimage-data-ref"><span class="zpimage-anchor" role="link" tabindex="0" aria-label="Open Lightbox" style="cursor:pointer;"><picture><img class="zpimage zpimage-style-none zpimage-space-none " src="/Saving%20your%20first%20%C2%A31m%202.png" width="331.52" height="285" loading="lazy" size="custom" alt="Years to achieve £1m" data-lightbox="true"/></picture></span></figure><div class="zpimage-text zpimage-text-align-left " data-editor="true"><p><span style="color:inherit;"><span style="font-size:11pt;">It's important to consider your return assumptions when thinking about compound interest. As your returns increase, the time it takes to save the next £100k will decrease. For example, starting from £0 at 2% per year, it would take 9.04 years to save the first £100k. But if you assume a return of 12% per year, the time taken to save the first £100k falls to 6.43 years.</span></span><br></p><p><span style="color:inherit;"><span style="font-size:11pt;"><br></span></span></p><p><span style="color:inherit;"><span style="font-size:11pt;">Another thing to consider is your portfolio size. If you assume a return of 2% per year, starting from £0, the first £100k will take 9.04 years to save. However, if you started with £1 million, the first £100k would only take 3.24 years to save.</span></span><span style="color:inherit;"><span style="font-size:11pt;"><br></span></span></p><p><span style="color:inherit;"><span style="font-size:11pt;"><br></span></span></p><p><span style="color:inherit;"><span style="font-size:11pt;">I hope this helps you understand the power of compound interest and how it can help you grow your investments over time.</span></span><span style="color:inherit;"><span style="font-size:11pt;"><br></span></span></p></div>
</div></div><div data-element-id="elm_4cYNxOAm92c1b7j6IqDZtw" data-element-type="image" class="zpelement zpelem-image "><style> @media (min-width: 992px) { [data-element-id="elm_4cYNxOAm92c1b7j6IqDZtw"] .zpimage-container figure img { width: 1024px !important ; height: 913px !important ; } } @media (max-width: 991px) and (min-width: 768px) { [data-element-id="elm_4cYNxOAm92c1b7j6IqDZtw"] .zpimage-container figure img { width:1024px ; height:913px ; } } @media (max-width: 767px) { [data-element-id="elm_4cYNxOAm92c1b7j6IqDZtw"] .zpimage-container figure img { width:1024px ; height:913px ; } } [data-element-id="elm_4cYNxOAm92c1b7j6IqDZtw"].zpelem-image { border-radius:1px; } </style><div data-caption-color="" data-size-tablet="" data-size-mobile="" data-align="center" data-tablet-image-separate="false" data-mobile-image-separate="false" class="zpimage-container zpimage-align-center zpimage-size-original zpimage-tablet-fallback-original zpimage-mobile-fallback-original hb-lightbox " data-lightbox-options="
                type:fullscreen,
                theme:dark"><figure role="none" class="zpimage-data-ref"><span class="zpimage-anchor" role="link" tabindex="0" aria-label="Open Lightbox" style="cursor:pointer;"><picture><img class="zpimage zpimage-style-none zpimage-space-none " src="/Saving%20your%20first%20%C2%A31m%203.png" width="1024" height="913" loading="lazy" size="original" alt="Compound Interest Table" data-lightbox="true"/></picture></span></figure></div>
</div><div data-element-id="elm_xHwSQ7HfBDdDjNDo1Nst7Q" data-element-type="text" class="zpelement zpelem-text "><style> [data-element-id="elm_xHwSQ7HfBDdDjNDo1Nst7Q"].zpelem-text { border-radius:1px; } </style><div class="zptext zptext-align-left " data-editor="true"><div style="color:inherit;"><div style="color:inherit;"><p>Sam, Startup. ‘Compound the Pound, Blog Post’. EBI Evidence Based Investing, 24 March 2023. <a href="https://ebi.co.uk/blog/compound-the-pound/">https://ebi.co.uk/blog/compound-the-pound/</a>.</p><p><br></p></div><p style="text-align:center;"><span style="font-weight:bold;">The value of units can fall as well as rise, and you may not get back all of your original investment.</span></p></div></div>
</div></div></div></div></div></div> ]]></content:encoded><pubDate>Thu, 07 Dec 2023 16:05:38 +0000</pubDate></item></channel></rss>