<?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.physicshelpline.com/Question/kinematics/feed" rel="self" type="application/rss+xml"/><title>physicshelpline - Question of the day , Kinematics</title><description>physicshelpline - Question of the day , Kinematics</description><link>https://www.physicshelpline.com/Question/kinematics</link><lastBuildDate>Sun, 21 Jun 2026 01:01:44 +0530</lastBuildDate><generator>http://zoho.com/sites/</generator><item><title><![CDATA[Projectile Motion]]></title><link>https://www.physicshelpline.com/Question/post/ptojectile-motion</link><description><![CDATA[Q- A particle is projected in a vertical plane from a point O with velocity u at angle&nbsp; α to the horizontal. Find the time at which the particle i ]]></description><content:encoded><![CDATA[<div class="zpcontent-container blogpost-container "><div data-element-id="elm_rbPAtkysSfS9B6t9xcIv-Q" data-element-type="section" class="zpsection "><style type="text/css"></style><div class="zpcontainer-fluid zpcontainer"><div data-element-id="elm_68k_MBrjZisX6UcHj43BbQ" data-element-type="row" class="zprow zprow-container zpalign-items-flex-start zpjustify-content-flex-start zpdefault-section zpdefault-section-bg " data-equal-column="false"><style type="text/css"></style><div data-element-id="elm_YzPGJbd9Ak0VSc8nuqHZpg" data-element-type="column" class="zpelem-col zpcol-12 zpcol-md-12 zpcol-sm-12 zpalign-self- zpdefault-section zpdefault-section-bg "><style type="text/css"></style><div data-element-id="elm_kxaYgrosXX2EnEBA6kO1Pw" data-element-type="text" class="zpelement zpelem-text "><style></style><div class="zptext zptext-align-left zptext-align-mobile-left zptext-align-tablet-left " data-editor="true"><p></p><div><p><span>Q- A particle is projected in a vertical plane from a point O with velocity <span style="font-style:italic;">u</span> at angle&nbsp;</span>α to the horizontal. Find the time at which the particle is moving at angle θ&nbsp; to the horizontal.</p><p><strong style="text-decoration-line:underline;font-style:italic;"><a href="/files/Kinematics/26.06.05.pdf" target="_blank" rel="nofollow noreferrer noopener">Solution:</a></strong></p></div><br/><p></p></div>
</div><div data-element-id="elm_VV2d1G7VugUxLEQWUpy6MQ" data-element-type="image" class="zpelement zpelem-image "><style> @media (min-width: 992px) { [data-element-id="elm_VV2d1G7VugUxLEQWUpy6MQ"] .zpimage-container figure img { width: 657px !important ; height: 45px !important ; } } </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-tablet-align-center zpimage-mobile-align-center zpimage-size-custom zpimage-tablet-fallback-fit zpimage-mobile-fallback-fit "><figure role="none" class="zpimage-data-ref"><a class="zpimage-anchor" href="https://www.amazon.com/KINEMATICS-physicshelpline-Concepts-Physicshelpline-CONCEPT/dp/B0FL7LW21T/ref=sr_1_1?crid=YS0Z9JJ1675Q&amp;dib=eyJ2IjoiMSJ9.r9ZuuUjfUPiuh8y8u0_sPKQrLDWiBbYxlac-rzRZtCWy-cDOng_HWqfHk_SsytipbNeWF8P7Tv6xHKsoQqY409S9WPJr2VPf54K6EOBEnL5u8BmVdZLfmWgzJKP23P9gJLB6fjWjxctclTeOUlUJ4B2cUFoiWxF5VVDCKACm0Vr_t_UP9zfXzE9dhgCXICz9.sP5ZWPD4amcFOz3qpuiKGoU1MRyxd_I8rjp6Nu5HKZI&amp;dib_tag=se&amp;keywords=kinematics+book+physicshelpline+series&amp;qid=1780370048&amp;sprefix=%2Caps%2C282&amp;sr=8-1" target="_blank" rel=""><picture><img class="zpimage zpimage-style-none zpimage-space-none " src="/files/Sitefiles/AMAZON.jpg" size="custom"/></picture></a></figure></div>
</div></div></div></div></div></div> ]]></content:encoded><pubDate>Fri, 05 Jun 2026 13:02:00 +0530</pubDate></item><item><title><![CDATA[Maximum range down an incline]]></title><link>https://www.physicshelpline.com/Question/post/maximum-range-down-an-incline</link><description><![CDATA[Q- Find the angle of projection&nbsp;φ&nbsp;with the incline to maximize the range of a projectile down the incline making an angle θ bellow horizonta ]]></description><content:encoded><![CDATA[<div class="zpcontent-container blogpost-container "><div data-element-id="elm_WmenCQScTiKxnVKotZ8DpA" data-element-type="section" class="zpsection "><style type="text/css"></style><div class="zpcontainer-fluid zpcontainer"><div data-element-id="elm_iZ90UeVXDIPWuEECjyPCBg" data-element-type="row" class="zprow zprow-container zpalign-items-flex-start zpjustify-content-flex-start zpdefault-section zpdefault-section-bg " data-equal-column="false"><style type="text/css"></style><div data-element-id="elm_deOSKetlbBiv0A3p4-nw9g" data-element-type="column" class="zpelem-col zpcol-12 zpcol-md-12 zpcol-sm-12 zpalign-self- zpdefault-section zpdefault-section-bg "><style type="text/css"></style><div data-element-id="elm_X-vEDsM_9LOhw3Ew6f0kGw" data-element-type="text" class="zpelement zpelem-text "><style></style><div class="zptext zptext-align-left zptext-align-mobile-left zptext-align-tablet-left " data-editor="true"><p></p><div><p style="margin-left:14.2pt;text-indent:0cm;">Q- Find the angle of projection&nbsp;φ&nbsp;with the incline to maximize the range of a projectile down the incline making an angle θ bellow horizontal and calculate this maximum range if the speed of projection is V<span style="font-size:10px;">0</span>.</p><p style="margin-left:14.2pt;text-indent:0cm;"><br/></p><p style="margin-left:14.2pt;text-indent:0cm;"><strong style="font-style:italic;text-decoration-line:underline;"><a href="/files/Kinematics/26.03.22.pdf" target="_blank" rel="">Solution:</a></strong></p></div><p></p></div>
</div></div></div></div></div></div> ]]></content:encoded><pubDate>Sun, 22 Mar 2026 07:03:00 +0530</pubDate></item><item><title><![CDATA[Bug on sliding stick]]></title><link>https://www.physicshelpline.com/Question/post/bug-on-sliding-stick</link><description><![CDATA[Q- A stick of length L is placed vertically by the wall. At its lower end sits a bug. The end B of the stick starts moving to the right with constant ]]></description><content:encoded><![CDATA[<div class="zpcontent-container blogpost-container "><div data-element-id="elm_f7tBKaAXTdGFpkUhPAHcmg" data-element-type="section" class="zpsection "><style type="text/css"></style><div class="zpcontainer-fluid zpcontainer"><div data-element-id="elm_y0d_IKkES7--oAzof_83gg" 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_BApLHEn6S9OIUYXryCGeHA" data-element-type="column" class="zpelem-col zpcol-12 zpcol-md-9 zpcol-sm-12 zpalign-self- "><style type="text/css"></style><div data-element-id="elm_bEgGvFTrQv2GViJMwkjUhg" data-element-type="text" class="zpelement zpelem-text "><style></style><div class="zptext zptext-align-justify zptext-align-mobile-left zptext-align-tablet-left " data-editor="true"><p></p><div><p style="margin-bottom:55.15pt;"><span>Q- A stick of length <i>L </i>is placed vertically by the wall. At its lower end sits a bug. The end B of the stick starts moving to the right with constant speed <i>v</i>, and at the same moment the bug starts crawling along the stick with speed <i>u </i>relative to the stick. What is the maximal height above the floor that the bug reaches while it crawls along the stick? End A of the stick does not lose contact with the wall.&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp;</span><strong style="font-style:italic;text-decoration-line:underline;"><a href="/files/Kinematics/26.02.07.pdf" target="_blank" rel="">Solution:</a></strong></p></div><p></p></div>
</div></div><div data-element-id="elm_D5KV-9Fu2Iv4xz8TvqZ_Lg" data-element-type="column" class="zpelem-col zpcol-12 zpcol-md-3 zpcol-sm-12 zpalign-self- zpdefault-section zpdefault-section-bg "><style type="text/css"></style><div data-element-id="elm_33kStP38PpbyKw1TtU4lig" data-element-type="image" class="zpelement zpelem-image "><style> @media (min-width: 992px) { [data-element-id="elm_33kStP38PpbyKw1TtU4lig"] .zpimage-container figure img { width: 174.06px ; height: 173px ; } } </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-tablet-align-center zpimage-mobile-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="/files/Sitefiles/26.02.07.png" size="fit" data-lightbox="true"/></picture></span></figure></div>
</div></div></div></div></div></div> ]]></content:encoded><pubDate>Sat, 07 Feb 2026 09:22:57 +0530</pubDate></item><item><title><![CDATA[Particles on Triangles]]></title><link>https://www.physicshelpline.com/Question/post/Kinematics</link><description><![CDATA[Q- Three particles, located initially on the vertices of an equilateral triangle of side L, start moving with a constant tangential acceleration ’a’ t ]]></description><content:encoded><![CDATA[<div class="zpcontent-container blogpost-container "><div data-element-id="elm_LK9vo4U_Qr28HiLD_vo3NQ" data-element-type="section" class="zpsection "><style type="text/css"></style><div class="zpcontainer-fluid zpcontainer"><div data-element-id="elm_fW8_NB8pQ66FcKGYeCOyQw" 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_yVJ0sm_HTDqXOV742HLX-g" data-element-type="column" class="zpelem-col zpcol-12 zpcol-md-12 zpcol-sm-12 zpalign-self- "><style type="text/css"></style><div data-element-id="elm_sbO0WwusQ4KXVeH17PeeCQ" data-element-type="text" class="zpelement zpelem-text "><style></style><div class="zptext zptext-align-center zptext-align-mobile-center zptext-align-tablet-center " data-editor="true"><p></p><div><p style="text-align:justify;"><span>Q- Three particles, located initially on the vertices of an equilateral triangle of side L, start moving with a constant tangential acceleration ’a’ towards each other in a cyclic manner, forming spiral loci that coverage at the centroid of the triangle. Find the length of one such spiral.</span></p><p style="text-align:justify;"><a href="/files/Kinematics/25.12.17.pdf" target="_blank" rel=""><strong style="font-style:italic;text-decoration-line:underline;">Solution:</strong></a></p></div><p></p></div>
</div></div></div></div></div></div> ]]></content:encoded><pubDate>Wed, 17 Dec 2025 08:36:09 +0530</pubDate></item><item><title><![CDATA[Kinematics: Variable acceleration]]></title><link>https://www.physicshelpline.com/Question/post/kinematics-variable-acceleration</link><description><![CDATA[Q- At t=0, car A starts from rest at point 1. It moves with an acceleration of 0.4 t m/s^2. At the same time, car B starts from point 2, which is 22 ]]></description><content:encoded><![CDATA[<div class="zpcontent-container blogpost-container "><div data-element-id="elm_9g-ayaBVQJefZoM-AxwA3Q" data-element-type="section" class="zpsection "><style type="text/css"></style><div class="zpcontainer-fluid zpcontainer"><div data-element-id="elm_6cs7lDOOK7ptP3famkulpA" data-element-type="row" class="zprow zprow-container zpalign-items-flex-start zpjustify-content-flex-start zpdefault-section zpdefault-section-bg " data-equal-column="false"><style type="text/css"></style><div data-element-id="elm_1vIh8Xf76oMs5zu9cA_HfA" data-element-type="column" class="zpelem-col zpcol-12 zpcol-md-12 zpcol-sm-12 zpalign-self- zpdefault-section zpdefault-section-bg "><style type="text/css"></style><div data-element-id="elm_HTo_PattcXNEiDhEGYq56Q" data-element-type="text" class="zpelement zpelem-text "><style></style><div class="zptext zptext-align-justify zptext-align-mobile-left zptext-align-tablet-left " data-editor="true"><div style="line-height:1.2;"><div style="line-height:1.5;"><p><span style="font-size:16px;"><span style="font-family:Verdana, sans-serif;color:rgb(0, 0, 0);">Q- At t = 0, car A starts from rest at point 1. It moves with an acceleration of 0.4 t m/s^2. At the same time, car B starts from point 2, which is 225 m ahead, with a constant acceleration of 2 m/s^2&nbsp;in the same direction. Find:&nbsp;</span></span></p><p><span style="font-size:16px;"><span style="font-family:Verdana, sans-serif;color:rgb(0, 0, 0);">(a) Speed of car A at the end of the 225 m section.&nbsp;</span></span></p><p><span style="font-size:16px;"><span style="font-family:Verdana, sans-serif;color:rgb(0, 0, 0);">(b) Time to travel 225 meters by car A.&nbsp;</span></span></p><p><span style="font-size:16px;"><span style="font-family:Verdana, sans-serif;color:rgb(0, 0, 0);">(c) Magnitude of car A’s acceleration as it reached point 2.&nbsp;</span></span></p><p><span style="font-size:16px;"><span style="font-family:Verdana, sans-serif;color:rgb(0, 0, 0);">(d) How far has car B moved when car A reached point 2?</span></span></p><p><a href="/files/Kinematics/25.10.08.pdf" target="_blank" rel=""><strong style="font-style:italic;text-decoration-line:underline;">Solution:</strong></a></p></div></div></div>
</div></div></div></div></div></div> ]]></content:encoded><pubDate>Wed, 08 Oct 2025 23:19:00 +0530</pubDate></item></channel></rss>