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Number 16 is a composite number and we will find how to find the factors of 16. We will also see techniques to find out the Prime factorization of 16 easily Factors of 16 A factor of a number is an exact divisor of that number. So factors of 16 are the numbers which are […]
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Integration of tan inverse x can be calculated using integration by parts .Here is the formula for it \int \tan^{-1}x \, dx = x \tan^{-1}x – \frac {1}{2} \ln (1 + x^2) + C where (C) is the constant of integration. Proof of integration of tan inverse x To find the integral we
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Integration of cos inverse x can be calculated using integration by parts ,integration by substitution .Here is the formula for it \int \cos^{-1}x \, dx = x \cos^{-1}x – \sqrt{1 – x^2} + C where (C) is the constant of integration. Proof of integration of cos inverse x We can prove it using
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Integration of sin inverse x can be calculated using integration by parts ,integration by substitution .Here is the formula for it \int \sin^{-1}x \, dx = x \sin^{-1}x + \sqrt{1 – x^2} + C where (C) is the constant of integration. Proof of integration of sin inverse x We can prove it using
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Number 25 is a composite number and we will find how to find the factors of 25. We will also see techniques to find out the Prime factorization of 25 easily Factors of 25 A factor of a number is an exact divisor of that number. So factors of 25 are the numbers which are
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Number 20 is a composite number and we will find how to find the factors of 18. We will also see techniques to find out the Prime factorization of 20 easily Factors of 20 A factor of a number is an exact divisor of that number. So factors of 20 are the numbers which are
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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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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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