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![mixture: integral of { [ arcsin(sqrt(x)) - arccos(sqrt(x)) ] / [ arcsin (sqrt(x)) + arccos(sqrt(x))] }](https://4.bp.blogspot.com/-OCEj9DFF460/WIBn8pt8U8I/AAAAAAAABE4/NyfKHx9Ya6wPTTWTqr5yRGrnUhsLu_B7wCLcB/s1600/integration%2Bby%2Bparts%2B1.jpg "mixture: integral of { [ arcsin(sqrt(x)) - arccos(sqrt(x)) ] / [ arcsin (sqrt(x)) + arccos(sqrt(x))] }")
mixture: integral of { [ arcsin(sqrt(x)) - arccos(sqrt(x)) ] / [ arcsin (sqrt(x)) + arccos(sqrt(x))] }
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Inverse trigonometric prove in simple way :arcsin(x) + arccos(x) = pi/2 - YouTube
FUNCTIONS: Single Correct : Solution set of the equation, arccos(x) arcsine( x)= arccos(x*root(3)) A. Is a unit set B. Consists of two elements C. Consists of three elements D. Is a void set.
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![Range of f(x)=sin^(-1)x+tan^(-1)x+sec^(-1)x is (a)(pi/4,(3pi)/4) (b) [pi/4,(3pi)/4] (c){pi/4,(3pi)/4} (d) none of these](https://d10lpgp6xz60nq.cloudfront.net/web-thumb/646268447_web.png "Range of f(x)=sin^(-1)x+tan^(-1)x+sec^(-1)x is (a)(pi/4,(3pi)/4) (b) [pi/4,(3pi)/4] (c){pi/4,(3pi)/4} (d) none of these")
Range of f(x)=sin^(-1)x+tan^(-1)x+sec^(-1)x is (a)(pi/4,(3pi)/4) (b) [pi/4,(3pi)/4] (c){pi/4,(3pi)/4} (d) none of these
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Calculate. arctan 1 + arccos ( - 1/2 ) + arcsin ( - 1/2 ) = ?
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