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" 8."sec^(2)(tan^(-1)x)...

" 8."sec^(2)(tan^(-1)x)

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For any real number x ge 1 , the expression sec^(2)x ( tan^(-1)x) - tan^(2)x ( sec^(-1) x) is equal to

For any real number x ge 1 , the expression sec^(2) ( tan^(-1)x) - tan^(2) ( sec^(-1) x) is equal to

For any real number x ge 1 , the expression sec^(2) ( tan^(-1)x) - tan^(2) ( sec^(-1) x) is equal to

For any real number x ge 1 , the expression sec^(2) ( tan^(-1)x) - tan^(2) ( sec^(-1) x) is equal to

int(4sec^(2)x tan x)/(sec^(2)x+tan^(2)x)dx=log|1+f(x)|+C

Prove that : 2sec^(2)x-sec^(4)x-2cos ec^(2)x+cos ec^(4)x=(1-tan^(8)x)/(tan^(4)x)

Prove that :sec^(6)x-tan^(6)x-3sec^(2)x" ."tan^(2)x=1

sec^(-1)((1+tan^(2)x)/(1-tan^(2)x))

If sec A+tan A=x then sec A=(x^(2)-1)/(x)