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Thermodynamics is a scoring chapter in JEE physics. Here are some Some helpful Tips for Thermodynamics to solve the problem correctly and quickly Tip 1. Always make sure you Heat(Q) ,Internal Energy(U) & Work(W) with correct sign in equation$\Delta U=Q-W$ W is positive when work done by the system(Increase in Volume)W is negative when work done […]
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JEE Main Examination are around the corner. These are the most prestigious examination in India and we need extra preparation to clear it. Students should not become anxious and give there best in the examination. Here are some Last Minute tips to Excel in JEE Main and advanced examination Tips before the D -Day Tips
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Integration of cos square x can be calculated using trigonometric identities .Here is the formula for it $$ \int \cos^2(x) \, dx = \frac{1}{2} x + \frac{1}{4} \sin(2x) + C $$ Proof of Integration of cos square x To integrate $ \cos^2(x) $, we use a trigonometric identity to simplify the expression before integrating. The
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Exams got you down? Fear not! This guide unlocks 10 powerful study strategies to boost your motivation, memory, and exam performance. Learn how to create effective schedules, tackle tricky topics, and conquer exam anxiety – all to achieve academic success! Unlock Your Motivation: Finding Your “Why” Before diving into study tactics, start by identifying your
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Integration of fractional part of x For example, to integrate the fractional part function from a to b, where a and b are real numbers and a < b, you would do the following: For a general formula, if a and b are not integers, you would need to calculate the integrals over the first
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Integrating a constant is a fundamental concept in calculus. When you integrate a constant ( c ) with respect to a variable ( x ), the result is a linear function in ( x ). The integration is performed as follows: $$ \int c \, dx = c \cdot x + C $$ Here, (
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The integration of the UV formula, often referred to as integration by parts, is a technique used in calculus. It is based on the product rule for differentiation and is used to integrate the product of two functions. The formula is expressed as: $$ \int u \, dv = uv – \int v \, du
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