{"id":11540,"date":"2026-06-19T14:44:34","date_gmt":"2026-06-19T14:44:34","guid":{"rendered":"https:\/\/www.vedprep.com\/exams\/?p=11540"},"modified":"2026-06-19T14:44:34","modified_gmt":"2026-06-19T14:44:34","slug":"moment-of-inertia-tensor","status":"publish","type":"post","link":"https:\/\/www.vedprep.com\/exams\/csir-net\/moment-of-inertia-tensor\/","title":{"rendered":"Moment of inertia tensor For CSIR NET"},"content":{"rendered":"<h1>Understanding Moment of Inertia Tensor For CSIR NET<\/h1>\n<p><strong>Direct Answer: <\/strong>Moment of inertia tensor For CSIR NET refers to a mathematical representation of an object&#8217;s resistance to changes in its rotational motion, <strong>critical <\/strong>for solving problems in classical mechanics, rigid body dynamics, and collision theory. It&#8217;s a key concept in the exam&#8217;s physics section, particularly for Moment of inertia tensor For CSIR NET.<\/p>\n<h2>Syllabus &#8211; Moment of Inertia Tensor For CSIR NET<\/h2>\n<p>The topic of Moment of inertia tensor For CSIR NET belongs to the unit <strong>Classical Mechanics, Rigid Body Dynamics, and Collision Theory <\/strong>in the official CSIR NET syllabus. This unit is <strong>essential <\/strong>for students preparing for CSIR NET, IIT JAM, and GATE exams, as it forms the foundation of understanding rigid body dynamics and Moment of inertia tensor For CSIR NET.<\/p>\n<p>The <em>Moment of inertia tensor <\/em>is a fundamental concept in classical mechanics, describing the distribution of mass in a rigid body and its resistance to changes in rotation. Students can find this topic covered in standard textbooks such as <strong>Goldstein <\/strong>and <strong>Marion and Thornton<\/strong>. These textbooks provide in-depth explanations and applications of the moment of inertia tensor, making them <strong>indispensable <\/strong>resources for students studying Moment of inertia tensor For CSIR NET.<\/p>\n<p>Key points to focus on include the definition and properties of the moment of inertia tensor, its calculation for various rigid bodies, and its application in solving problems related to rigid body dynamics and Moment of inertia tensor For CSIR NET. A thorough understanding of this concept is <strong>vital <\/strong>for success in CSIR NET, IIT JAM, and GATE exams, particularly in topics related to Moment of inertia tensor For CSIR NET.<\/p>\n<h2>Moment of Inertia Tensor For CSIR NET<\/h2>\n<p>The moment of inertia tensor, also known as the inertia tensor, is a <strong>3&#215;3 matrix <\/strong>that describes the distribution of mass in an object. It is a fundamental concept in physics, particularly in the study of rotational motion and Moment of inertia tensor For CSIR NET. The moment of inertia tensor is denoted by <code>I <\/code>and is defined as:<\/p>\n<table>\n<tbody>\n<tr>\n<td><code>I =<\/code><\/td>\n<td><code>$\\begin{bmatrix} I_{xx} &amp; I_{xy} &amp; I_{xz} \\\\ I_{yx} &amp; I_{yy} &amp; I_{yz} \\\\ I_{zx} &amp; I_{zy} &amp; I_{zz} \\end{bmatrix}$<\/code><\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p>where <code>I_{ij}<\/code>are the elements of the inertia tensor, <strong>crucial <\/strong>for understanding Moment of inertia tensor For CSIR NET.<\/p>\n<p>The moment of inertia tensor plays a <strong>pivotal <\/strong>role in <strong>rotational motion <\/strong>and <strong>collision theory <\/strong>for Moment of inertia tensor For CSIR NET. It helps in understanding how an object rotates and responds to external torques. The diagonal elements of the inertia tensor, <code>I_{xx}<\/code>,<code>I_{yy}<\/code>, and <code>I_{zz}<\/code>, represent the moments of inertia about the <em>x<\/em>, <em>y<\/em>, and <em>z <\/em>axes, respectively, which is <strong>essential <\/strong>for Moment of inertia tensor For CSIR NET.<\/p>\n<p>The moment of inertia tensor is closely related to the <strong>moment of inertia<\/strong>, a scalar quantity that describes an object&#8217;s resistance to changes in its rotational motion, a key concept in Moment of inertia tensor For CSIR NET. The moment of inertia tensor provides a more detailed description of an object&#8217;s mass distribution, allowing for the calculation of the moment of inertia about any axis, which is <strong>vital <\/strong>for solving problems in Moment of inertia tensor For CSIR NET.<\/p>\n<h2>Moment of inertia tensor For CSIR NET<\/h2>\n<p>The moment of inertia tensor, also known as the inertia tensor, is a mathematical representation of the distribution of mass in an object, <strong>crucial <\/strong>for Moment of inertia tensor For CSIR NET. It is a <strong>key <\/strong>concept in understanding the rotational motion of objects. The moment of inertia tensor is a 3&#215;3 matrix, and its components are defined as:<\/p>\n<ul>\n<li>$I_{xx} = \\int (y^2 + z^2) dm$, a <strong>critical <\/strong>component in Moment of inertia tensor For CSIR NET<\/li>\n<li>$I_{yy} = \\int (x^2 + z^2) dm$, <strong>essential <\/strong>for understanding Moment of inertia tensor For CSIR NET<\/li>\n<li>$I_{zz} = \\int (x^2 + y^2) dm$, related to Moment of inertia tensor For CSIR NET<\/li>\n<li>$I_{xy} = I_{yx} = -\\int xy dm$, a concept used in Moment of inertia tensor For CSIR NET<\/li>\n<li>$I_{xz} = I_{zx} = -\\int xz dm$, applied in Moment of inertia tensor For CSIR NET<\/li>\n<li>$I_{yz} = I_{zy} = -\\int yz dm$, <strong>important <\/strong>for Moment of inertia tensor For CSIR NET<\/li>\n<\/ul>\n<p>The kinetic energy of a rotating object can be expressed in terms of the moment of inertia tensor For CSIR NET. The rotational kinetic energy is given by $T = \\frac{1}{2} \\omega \\cdot \\mathbf{I} \\cdot \\omega$, where $\\omega$ is the angular velocity and $\\mathbf{I}$ is the moment of inertia tensor, a concept <strong>critical <\/strong>to Moment of inertia tensor For CSIR NET.<\/p>\n<p>The moment of inertia tensor is also related to the angular momentum $\\mathbf{L}$ and torque $\\boldsymbol{\\tau}$ of an object, concepts that are <strong>integral <\/strong>to Moment of inertia tensor For CSIR NET. The angular momentum is given by $\\mathbf{L} = \\mathbf{I} \\cdot \\omega$, and the torque is given by $\\bold symbol{\\tau} = \\frac{d\\mathbf{L}}{dt}$. Understanding the moment of inertia tensor <strong>For CSIR NET <\/strong>is <strong>essential <\/strong>to solve problems related to rotational motion and Moment of inertia tensor For CSIR NET.<\/p>\n<h2>Moment of inertia tensor For CSIR NET<\/h2>\n<p>The moment of inertia tensor, a fundamental concept in physics, is a measure of an object&#8217;s resistance to changes in its rotational motion, <strong>critical <\/strong>for Moment of inertia tensor For CSIR NET. It is a <strong>second-rank tensor<\/strong>, which can be represented as a 3&#215;3 matrix. This tensor is <strong>crucial <\/strong>in understanding the rotational dynamics of objects and Moment of inertia tensor For CSIR NET.<\/p>\n<p>The moment of inertia tensor exhibits <strong>symmetry properties<\/strong>, <strong>essential <\/strong>for understanding Moment of inertia tensor For CSIR NET. It is symmetric about its diagonal, meaning that the tensor remains unchanged under a permutation of its indices. Mathematically, this can be expressed as \\(I_{ij} = I_{ji}\\), where \\(I_{ij}\\) are the elements of the moment of inertia tensor, a property applied in Moment of inertia tensor For CSIR NET. This symmetry reduces the number of independent elements in the tensor from 9 to 6, a concept used in Moment of inertia tensor For CSIR NET.<\/p>\n<p>The <strong>orthogonality of principal axes <\/strong>is another key property of the moment of inertia tensor, <strong>vital <\/strong>for Moment of inertia tensor For CSIR NET. When the tensor is diagonalized, the resulting eigenvectors, which represent the principal axes, are orthogonal to each other. This orthogonality implies that the principal axes are perpendicular, and the corresponding eigenvalues represent the moments of inertia about these axes, concepts <strong>critical <\/strong>to understanding Moment of inertia tensor For CSIR NET.<\/p>\n<p><strong>Eigenvalues and eigenvectors <\/strong>play a <strong>vital <\/strong>role in understanding the moment of inertia tensor For CSIR NET. The eigenvalues, also known as the principal moments of inertia, are the values that represent the object&#8217;s resistance to rotational motion about the principal axes, a key concept in Moment of inertia tensor For CSIR NET. The eigenvectors, or principal axes, define the directions about which the object rotates with the corresponding eigenvalues, <strong>essential <\/strong>for analyzing Moment of inertia tensor For CSIR NET.<\/p>\n<h2>Worked Example &#8211; Rotational Motion and Moment of <a href=\"https:\/\/en.wikipedia.org\/wiki\/Moment_of_inertia\" rel=\"nofollow noopener\" target=\"_blank\">Inertia Tensor<\/a> For CSIR NET<\/h2>\n<p>A rigid body is rotating about a fixed axis with an angular velocity $\\vec{\\omega} = \\omega \\hat{k}$. The body consists of three particles of mass $m$ each, located at $(1, 0, 0)$, $(0, 1, 0)$, and $(0, 0, 1)$. Calculate the moment of inertia tensor and the angular momentum of the body, problems related to Moment of inertia tensor For CSIR NET.<\/p>\n<p>The moment of inertia tensor <em>for CSIR NET <\/em>is given by $I_{ij} = \\sum_k m_k (r_k^2 \\delta_{ij} &#8211; x_{ki} x_{kj})$, where $m_k$ is the mass of the $k^{th}$ particle, $r_k$ is its distance from the origin, and $\\delta_{ij}$ is the Kronecker delta, a formula used in Moment of inertia tensor For CSIR NET.<\/p>\n<ul>\n<li>For the particle at $(1, 0, 0)$, $r^2 = 1$, $x_i = (1, 0, 0)$, a scenario in Moment of inertia tensor For CSIR NET<\/li>\n<li>For the particle at $(0, 1, 0)$, $r^2 = 1$, $x_i = (0, 1, 0)$, another example of Moment of inertia tensor For CSIR NET<\/li>\n<li>For the particle at $(0, 0, 1)$, $r^2 = 1$, $x_i = (0, 0, 1)$, illustrating Moment of inertia tensor For CSIR NET<\/li>\n<\/ul>\n<p>The moment of inertia tensor is calculated as: <code>I = $\\begin{bmatrix}<br \/>\n2 &amp; 0 &amp; 0 \\\\<br \/>\n0 &amp; 2 &amp; 0 \\\\<br \/>\n0 &amp; 0 &amp; 2 \\end{bmatrix}$<br \/>\n$m$, a calculation for Moment of inertia tensor For CSIR NET<\/code>The angular momentum is given by $\\vec{L} = I \\vec{\\omega} = 2m\\omega \\hat{k}$, a result applied in Moment of inertia tensor For CSIR NET.<\/p>\n<h2>Common Misconceptions &#8211; Moment of Inertia Tensor For CSIR NET<\/h2>\n<p>Students often misunderstand the nature of the moment of inertia tensor For CSIR NET. A common misconception is that the moment of inertia tensor is a scalar quantity, a mistake related to Moment of inertia tensor For CSIR NET. This understanding is incorrect because the moment of inertia tensor is, in fact, a 3&#215;3 matrix that describes the distribution of mass in an object, a concept <strong>critical <\/strong>to Moment of inertia tensor For CSIR NET.<\/p>\n<p>The moment of inertia tensor, also known as the inertia tensor, is a mathematical representation that characterizes the inertia of an object in rotational motion, <strong>essential <\/strong>for understanding Moment of inertia tensor For CSIR NET. It is a <strong>second-rank tensor<\/strong>, which in three-dimensional space, takes the form of a 3&#215;3 matrix, given by:<\/p>\n<p><code>I = \\begin{bmatrix}<br \/>\nI_{xx} &amp; I_{xy} &amp; I_{xz} \\\\<br \/>\nI_{yx} &amp; I_{yy} &amp; I_{yz} \\\\<br \/>\nI_{zx} &amp; I_{zy} &amp; I_{zz}<br \/>\n\\end{bmatrix}<\/code><\/p>\n<p>The elements of this matrix, <em>I<sub>ij<\/sub><\/em>, represent the moment of inertia about the <em>i<\/em>-axis due to a rotation about the <em>j<\/em>-axis, concepts used in Moment of inertia tensor For CSIR NET. The diagonal elements, <em>I<sub>xx<\/sub><\/em>, <em>I<sub>yy<\/sub><\/em>, and <em>I<sub>zz<\/sub><\/em>, are the moments of inertia about the <em>x<\/em>, <em>y<\/em>, and <em>z <\/em>axes, respectively, which are <strong>vital <\/strong>for understanding Moment of inertia tensor For CSIR NET. The off-diagonal elements represent the products of inertia, which describe the coupling between different axes, a property of Moment of inertia tensor For CSIR NET.<\/p>\n<p>Understanding that the moment of inertia tensor is a 3&#215;3 matrix is <strong>crucial <\/strong>for analyzing rotational motion, especially for objects with complex geometries, a concept applied in Moment of inertia tensor For CSIR NET. This knowledge is <strong>essential <\/strong>for CSIR NET, IIT JAM, and GATE exams, where students are expected to apply their understanding of the moment of inertia tensor to solve problems in rotational dynamics and Moment of inertia tensor For CSIR NET.<\/p>\n<h2>Moment of Inertia Tensor For CSIR NET<\/h2>\n<p>The moment of inertia tensor is a fundamental concept in physics and engineering, with numerous applications in design and analysis, particularly for Moment of inertia tensor For CSIR NET. In engineering, it plays a <strong>crucial <\/strong>role in determining the stability and balance of objects, a concept related to Moment of inertia tensor For CSIR NET. The moment of inertia tensor is used to calculate the <strong>angular momentum <\/strong>and <strong>rotational kinetic energy <\/strong>of an object, which is <strong>essential <\/strong>in designing systems such as <em>gyroscopes <\/em>and <em>spinning tops<\/em>, examples of Moment of inertia tensor For CSIR NET.<\/p>\n<p>In robotics and mechanical engineering, the moment of inertia tensor is <strong>vital <\/strong>in analyzing the motion of robotic arms and other mechanical systems, a field where Moment of inertia tensor For CSIR NET is applied. It helps engineers to optimize the design of these systems, ensuring they operate efficiently and safely under various constraints, a goal in Moment of inertia tensor For CSIR NET. For instance, in the design of robotic arms, the moment of inertia tensor is used to determine the arm&#8217;s <strong>center of mass <\/strong>and <strong>angular momentum<\/strong>, which affects its stability and accuracy, concepts <strong>critical <\/strong>to Moment of inertia tensor For CSIR NET.<\/p>\n<p>Examples of the moment of inertia tensor in action can be seen in <code>gyroscopes <\/code>and <code>spinning tops<\/code>, systems that rely on the precise calculation of the moment of inertia tensor to maintain their balance and orientation in space, illustrating Moment of inertia tensor For CSIR NET. The moment of inertia tensor For CSIR NET is an <strong>essential <\/strong>concept in understanding the behavior of these systems, and its applications continue to expand into various fields of engineering and research related to Moment of inertia tensor For CSIR NET.<\/p>\n<h2>Exam Strategy &#8211; Study Tips and Important Subtopics For CSIR NET<\/h2>\n<p>The moment of inertia tensor is a <strong>critical <\/strong>concept in physics, and students preparing for CSIR NET, IIT JAM, and GATE exams need to have a solid grasp of it, particularly for Moment of inertia tensor For CSIR NET. To approach this topic effectively, focus on understanding the definition and properties of the moment of inertia tensor, its calculation for different objects, and its applications in Moment of inertia tensor For CSIR NET. Key topics to focus on include the derivation of the moment of inertia tensor for various shapes, such as spheres, cylinders, and rods, all related to Moment of inertia tensor For CSIR NET.<\/p>\n<p>Practice problems and sample questions are <strong>essential <\/strong>to mastering the moment of inertia tensor For CSIR NET. Students should practice calculating the moment of inertia tensor for different objects and solving problems related to rotational motion and Moment of inertia tensor For CSIR NET. <a href=\"https:\/\/www.vedprep.com\/\">VedPrep<\/a> offers expert guidance and study materials to help students prepare for these exams, including resources specifically for Moment of inertia tensor For CSIR NET. Students can watch this free VedPrep lecture on Moment of inertia tensor For CSIR NET to get started with their preparation.<\/p>\n<p><strong>Recommended study method: <\/strong>Start by reviewing the fundamental concepts of rotational motion and then move on to the calculation of the moment of inertia tensor for different objects, with a focus on Moment of inertia tensor For CSIR NET. <em>Key subtopics <\/em>include:<\/p>\n<ul>\n<li>Definition and properties of the moment of inertia tensor For CSIR NET<\/li>\n<li>Calculation of the moment of inertia tensor for various shapes in Moment of inertia tensor For CSIR NET<\/li>\n<li>Applications of the moment of inertia tensor in rotational motion For CSIR NET<\/li>\n<\/ul>\n<p>VedPrep provides comprehensive study materials, including video lectures, practice problems, and sample questions, to help students prepare for CSIR NET, IIT JAM, and GATE exams, particularly for Moment of inertia tensor For CSIR NET.<\/p>\n<section class=\"vedprep-faq\">\n<h2>Frequently Asked Questions<\/h2>\n<h3>Core Understanding<\/h3>\n<div class=\"faq-item\">\n<h4>What is the moment of inertia tensor?<\/h4>\n<p>The moment of inertia tensor is a mathematical representation of an object&#8217;s distribution of mass around its center of mass, used to describe its resistance to rotational motion. It is a 3&#215;3 matrix that characterizes the object&#8217;s moment of inertia about different axes.<\/p>\n<\/div>\n<div class=\"faq-item\">\n<h4>How is the moment of inertia tensor defined?<\/h4>\n<p>The moment of inertia tensor is defined as the matrix of second moments of mass about the coordinate axes. It is calculated using the object&#8217;s mass distribution and is typically represented as Ixx, Iyy, Izz, Ixy, Ixz, Iyx, Iyz, Izx, Izy.<\/p>\n<\/div>\n<div class=\"faq-item\">\n<h4>What are the units of the moment of inertia tensor?<\/h4>\n<p>The units of the moment of inertia tensor are typically units of mass times distance squared, such as kg m^2.<\/p>\n<\/div>\n<div class=\"faq-item\">\n<h4>What is the significance of the moment of inertia tensor in classical mechanics?<\/h4>\n<p>The moment of inertia tensor plays a crucial role in classical mechanics as it helps describe an object&#8217;s rotational motion, including its angular momentum, kinetic energy, and response to external torques.<\/p>\n<\/div>\n<div class=\"faq-item\">\n<h4>How does the moment of inertia tensor relate to the inertia matrix?<\/h4>\n<p>The moment of inertia tensor is also known as the inertia matrix, and it is used interchangeably in the context of rotational motion.<\/p>\n<\/div>\n<div class=\"faq-item\">\n<h4>Can the moment of inertia tensor be diagonalized?<\/h4>\n<p>Yes, the moment of inertia tensor can be diagonalized, and its diagonal elements are called the principal moments of inertia.<\/p>\n<\/div>\n<div class=\"faq-item\">\n<h4>What is the physical significance of the principal moments of inertia?<\/h4>\n<p>The principal moments of inertia represent the object&#8217;s moment of inertia about its principal axes, which are the axes about which the object rotates most easily.<\/p>\n<\/div>\n<div class=\"faq-item\">\n<h4>Is the moment of inertia tensor symmetric?<\/h4>\n<p>Yes, the moment of inertia tensor is symmetric, meaning that Ixy = Iyx, Ixz = Izx, and Iyz = Izy.<\/p>\n<\/div>\n<div class=\"faq-item\">\n<h4>How is the moment of inertia tensor measured experimentally?<\/h4>\n<p>The moment of inertia tensor can be measured experimentally using techniques such as torsional oscillations, rotational spectroscopy, or gravitational measurements.<\/p>\n<\/div>\n<h3>Exam Application<\/h3>\n<div class=\"faq-item\">\n<h4>How is the moment of inertia tensor used in CSIR NET exams?<\/h4>\n<p>The moment of inertia tensor is a key concept in classical mechanics, and CSIR NET exam questions often test understanding of its definition, properties, and applications in rotational motion.<\/p>\n<\/div>\n<div class=\"faq-item\">\n<h4>What types of problems involving the moment of inertia tensor can be expected in CSIR NET?<\/h4>\n<p>CSIR NET exam problems may involve calculating the moment of inertia tensor for various objects, determining its properties, and applying it to solve problems related to rotational motion, such as finding angular momentum and kinetic energy.<\/p>\n<\/div>\n<div class=\"faq-item\">\n<h4>How can the moment of inertia tensor be used to solve problems in classical mechanics?<\/h4>\n<p>The moment of inertia tensor can be used to solve problems involving rotational motion, such as finding the angular momentum, kinetic energy, and response to external torques.<\/p>\n<\/div>\n<div class=\"faq-item\">\n<h4>Can the moment of inertia tensor be used to study the motion of complex systems?<\/h4>\n<p>Yes, the moment of inertia tensor can be used to study the motion of complex systems, such as multi-particle systems and rigid bodies.<\/p>\n<\/div>\n<div class=\"faq-item\">\n<h4>How can students practice problems involving the moment of inertia tensor for CSIR NET?<\/h4>\n<p>Students can practice problems involving the moment of inertia tensor by solving exercises in classical mechanics textbooks, online resources, or practice tests, and by working on numerical problems and case studies.<\/p>\n<\/div>\n<h3>Common Mistakes<\/h3>\n<div class=\"faq-item\">\n<h4>What are common mistakes students make when working with the moment of inertia tensor?<\/h4>\n<p>Common mistakes include incorrect calculation of the moment of inertia tensor, confusion between the tensor and its components, and failure to consider the object&#8217;s symmetry when calculating the tensor.<\/p>\n<\/div>\n<div class=\"faq-item\">\n<h4>How can students avoid errors when applying the moment of inertia tensor?<\/h4>\n<p>Students can avoid errors by carefully calculating the moment of inertia tensor, considering the object&#8217;s symmetry, and ensuring correct units and notation.<\/p>\n<\/div>\n<div class=\"faq-item\">\n<h4>What are common misconceptions about the moment of inertia tensor?<\/h4>\n<p>Common misconceptions include thinking that the moment of inertia tensor is a scalar quantity, or that it is only relevant for simple objects.<\/p>\n<\/div>\n<h3>Advanced Concepts<\/h3>\n<div class=\"faq-item\">\n<h4>How does the moment of inertia tensor relate to other advanced concepts in classical mechanics?<\/h4>\n<p>The moment of inertia tensor is connected to other advanced concepts, such as the Euler-Lagrange equations, Poisson brackets, and the rigid body rotation problem.<\/p>\n<\/div>\n<div class=\"faq-item\">\n<h4>What are some applications of the moment of inertia tensor in advanced classical mechanics?<\/h4>\n<p>The moment of inertia tensor has applications in the study of rigid body dynamics, celestial mechanics, and the motion of complex systems.<\/p>\n<\/div>\n<div class=\"faq-item\">\n<h4>How does the moment of inertia tensor relate to quantum mechanics?<\/h4>\n<p>The moment of inertia tensor has applications in quantum mechanics, particularly in the study of rotational spectra and the rigid rotor model.<\/p>\n<\/div>\n<div class=\"faq-item\">\n<h4>What are some limitations of the moment of inertia tensor?<\/h4>\n<p>The moment of inertia tensor assumes a rigid body or a system of particles with fixed positions, and it may not be applicable to systems with changing mass distributions or non-rigid structures.<\/p>\n<\/div>\n<\/section>\n<p>https:\/\/www.youtube.com\/watch?v=e8DVsQMsWTE<\/p>\n","protected":false},"excerpt":{"rendered":"<p>Moment of inertia tensor For CSIR NET is a mathematical representation of an object&#8217;s resistance to changes in rotational motion. It&#8217;s a key concept in the exam&#8217;s physics section and essential for students preparing for CSIR NET, IIT JAM, and GATE exams.<\/p>\n","protected":false},"author":10,"featured_media":11539,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_acf_changed":false,"footnotes":"","rank_math_seo_score":84},"categories":[29],"tags":[6251,2923,6479,6480,6481,2922],"class_list":["post-11540","post","type-post","status-publish","format-standard","has-post-thumbnail","hentry","category-csir-net","tag-classical-mechanics-for-csir-net","tag-competitive-exams","tag-moment-of-inertia-tensor-for-csir-net","tag-moment-of-inertia-tensor-for-csir-net-notes","tag-moment-of-inertia-tensor-for-csir-net-questions","tag-vedprep","entry","has-media"],"acf":[],"_links":{"self":[{"href":"https:\/\/www.vedprep.com\/exams\/wp-json\/wp\/v2\/posts\/11540","targetHints":{"allow":["GET"]}}],"collection":[{"href":"https:\/\/www.vedprep.com\/exams\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/www.vedprep.com\/exams\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/www.vedprep.com\/exams\/wp-json\/wp\/v2\/users\/10"}],"replies":[{"embeddable":true,"href":"https:\/\/www.vedprep.com\/exams\/wp-json\/wp\/v2\/comments?post=11540"}],"version-history":[{"count":3,"href":"https:\/\/www.vedprep.com\/exams\/wp-json\/wp\/v2\/posts\/11540\/revisions"}],"predecessor-version":[{"id":23909,"href":"https:\/\/www.vedprep.com\/exams\/wp-json\/wp\/v2\/posts\/11540\/revisions\/23909"}],"wp:featuredmedia":[{"embeddable":true,"href":"https:\/\/www.vedprep.com\/exams\/wp-json\/wp\/v2\/media\/11539"}],"wp:attachment":[{"href":"https:\/\/www.vedprep.com\/exams\/wp-json\/wp\/v2\/media?parent=11540"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.vedprep.com\/exams\/wp-json\/wp\/v2\/categories?post=11540"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.vedprep.com\/exams\/wp-json\/wp\/v2\/tags?post=11540"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}