Solve `(sec^(-1))(x)/(a)- (sec^(-1))(x)/(b)`=`(sec^(-1)b-sec^(-1)a)`

solve the following equation sec^(-1).(x)/(a) - sec^(-1).(x)/(b) = sec^(-1) b - sec^(-1) a, a ge 1, b ge 1, a!= b

int sec^(-1)x dx

Solve sec^(-1) x gt cosec^(-1) x

Evaluate each of the following: sec^(-1)(sec(7pi)/3) (ii) sec^(-1)(sec(9pi)/5) (iii) sec^(-1){sec(-(7pi)/3)}

Evaluate each of the following: sec^(-1)(secpi/3) (ii) sec^(-1)(sec(2pi)/3) (iii) sec^(-1)(sec(5pi)/4)

sec^-1((x-1)/(x+1))+sin^-1((x+1)/(x-1))

Solve : 1+2cosec x=-("sec"^(2)(x)/(2))/(2)

intsqrt((e^x+1)/(e^x-1))dx (A) ln (e^(x)+sqrt(e^(2x)-1))-sec^(-1)(e^(x)) +C (B) ln(e^(x)+sqrt(e^(2x)-1))+sec^(-1)(e^(x))+C (C) ln (e^(x)-sqrt(e^(2x)-1))-sec^(-1)(e^(x)) +C (D) ln(e^(x)+sqrt(e^(2x)-1))-sin^(-1)(e^(-x))+C

intlog(sec^-1x)/(xsqrt(x^2-1))dx

intx((sec2x-1)/(sec2x+1))dx