<?xml version="1.0" encoding="UTF-8"?>
<urlset xmlns="http://www.sitemaps.org/schemas/sitemap/0.9"
        xmlns:xhtml="http://www.w3.org/1999/xhtml"
        xmlns:video="http://www.google.com/schemas/sitemap-video/1.1"
        xmlns:image="http://www.google.com/schemas/sitemap-image/1.1">
    
    <url>
        <loc>https://www.khanacademy.org/math/class-9-tg/x06d55bfa213a79fd:statistics/x06d55bfa213a79fd:deviation-in-values-of-central-tendency/v/deviation-in-values-of-central-tendency</loc>
        
        <xhtml:link rel="alternate" hreflang="en"
                    href="https://www.khanacademy.org/math/class-9-tg/x06d55bfa213a79fd:statistics/x06d55bfa213a79fd:deviation-in-values-of-central-tendency/v/deviation-in-values-of-central-tendency" />
        
        <xhtml:link rel="alternate" hreflang="te"
                    href="https://te.khanacademy.org/math/class-9-tg/x06d55bfa213a79fd:statistics/x06d55bfa213a79fd:deviation-in-values-of-central-tendency/v/deviation-in-values-of-central-tendency" />
        
        <lastmod>2025-10-06T14:00:44.591197305Z</lastmod>
        
        <PageMap xmlns="http://www.google.com/schemas/sitemap-pagemap/1.0">
            <DataObject type="document" id="deviation-in-values-of-central-tendency">
            <Attribute name="title">Deviation in Values of Central Tendency </Attribute>
            <Attribute name="description">This video explores how changing each data value in a dataset affects the mean, median, and mode, using clear logic and simple examples. When every value is increased or decreased by the same amount, the mean shifts by that exact amount because it reflects the total sum. The median, being the middle value, also moves consistently with uniform changes, since the relative order of values remains intact. Through intuitive reasoning and visual comparisons, the video highlights how each measure responds differently to data changes.&#xA;Courses on Khan Academy are always 100% free. Start practicing—and saving your progress—now!Unit link &#xA;00:00 Effect of deviation on mean&#xA;02:12 Rationale behind the effect&#xA;04:36 Effect of deviation on median&#xA;05:50 Effect of deviation on mode&#xA;&#xA; Khan Academy India is a nonprofit organization with the mission of providing a free, world-class education for anyone, anywhere. We have videos and exercises that have been translated into multiple Indian languages, and 15 million people around the globe learn on Khan Academy every month.&#xA;Support Us: https://india.khanacademy.org/donate&#xA;&#xA;Created by &#xA;Khan Academy</Attribute>
            <Attribute name="author">Khan Academy</Attribute>
            <Attribute name="type">video</Attribute>
            
            </DataObject>
        </PageMap>
        
        <video:video>
            <video:thumbnail_loc>https://cdn.kastatic.org/googleusercontent/ZCdwTudJg6e6n-P2gsaUborP4izvMsGo71pvEVlX9dNYWcLXcP7VHkWpn2grt4TUP1KoJLQP9NswyHBuBLSFTBw</video:thumbnail_loc>
            <video:title>Deviation in Values of Central Tendency </video:title>
            <video:description>This video explores how changing each data value in a dataset affects the mean, median, and mode, using clear logic and simple examples. When every value is increased or decreased by the same amount, the mean shifts by that exact amount because it reflects the total sum. The median, being the middle value, also moves consistently with uniform changes, since the relative order of values remains intact. Through intuitive reasoning and visual comparisons, the video highlights how each measure responds differently to data changes.&#xA;Courses on Khan Academy are always 100% free. Start practicing—and saving your progress—now!Unit link &#xA;00:00 Effect of deviation on mean&#xA;02:12 Rationale behind the effect&#xA;04:36 Effect of deviation on median&#xA;05:50 Effect of deviation on mode&#xA;&#xA; Khan Academy India is a nonprofit organization with the mission of providing a free, world-class education for anyone, anywhere. We have videos and exercises that have been translated into multiple Indian languages, and 15 million people around the globe learn on Khan Academy every month.&#xA;Support Us: https://india.khanacademy.org/donate&#xA;&#xA;Created by &#xA;Khan Academy</video:description>
            <video:player_loc>https://cdn.kastatic.org/ka-youtube-converted/SW3URqcQmzE.mp4/SW3URqcQmzE.mp4</video:player_loc>
            <video:duration>382</video:duration>
            <video:category>Deviation in values of central tendency</video:category>
        </video:video>
        
    </url>
    
    <url>
        <loc>https://www.khanacademy.org/math/class-9-tg/x06d55bfa213a79fd:statistics/x06d55bfa213a79fd:deviation-in-values-of-central-tendency/e/deviation-in-values-of-central-tendency</loc>
        
        <xhtml:link rel="alternate" hreflang="en"
                    href="https://www.khanacademy.org/math/class-9-tg/x06d55bfa213a79fd:statistics/x06d55bfa213a79fd:deviation-in-values-of-central-tendency/e/deviation-in-values-of-central-tendency" />
        
        <lastmod>2026-02-20T04:00:32.356270105Z</lastmod>
        
        <PageMap xmlns="http://www.google.com/schemas/sitemap-pagemap/1.0">
            <DataObject type="document" id="deviation-in-values-of-central-tendency">
            <Attribute name="title">Deviation in Values of Central Tendency</Attribute>
            <Attribute name="description">In this exercise, we will learn about the concepts: (1) If x is added to each data value, the mean, mode and median will also increase by x.&#xA;(2) If each observation is multiplied by x, the mean, mode, and median will also be multiplied by x.</Attribute>
            <Attribute name="author">Khan Academy</Attribute>
            <Attribute name="type">exercise</Attribute>
            
            </DataObject>
        </PageMap>
        
    </url>
    
</urlset>
