`sec^(6)x`

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The solution of the inequality (sec^(-1)x)^(2)-6sec^(-1)x+8 gt 0 is

int tan^(6)x. sec^(2)x dx =

Write a value of int tan^(6)x sec^(2)xdx

int_(0)^(pi//4) tan^(6)x sec^(2)x dx=

int_(0)^(pi//4) tan^(6)x sec^(2)x dx=

int_((pi)/(6))^((pi)/(3))(sec^(4)x)/("cosec"^(4) x + sec^(4)x) dx

If int e^(sec x)(sec x tan x f(x)+(sec x tan x + sec^(2) x))dx = e^(sec x)f(x) + C , then a possible choice of f(x) is

If int e^(sec x)(sec x tan x f(x)+(sec x tan x + sec^(2) x))dx = e^(sec x)f(x) + C , then a possible choice of f(x) is

If int e^(sec x)(sec x tan x f(x)+(sec x tan x + sec^(2) x))dx = e^(sec x)f(x) + C , then a possible choice of f(x) is