" If "sin^(-1)(sin5)>x^(2)-4x," then: "

sin^(-1)(sin5)>x^(2)-4x holds if

If sin^-1(sin 5)gtx^(2)-4x then

Find the complete solution set of sin^(-1)(sin5)> x^2-4x

"sin"^(-1)("sin" 5)>x^2-4x holds if

If sin^-1(sin5) gt x^2-4x , then find number of all possible integer values of x

The following questions consist of two statements, one labelled as 'Statement I' and the other 'Statement II'. You have to examine these two statements carefully and decide if the Statement I and the Statement II, are individually true and if so, whether the Statement II is the correct explanation for the given Statement I. Select your answer to these items using the codes given below and then select the correct option. Statement 1 : sin^(-1)(sin5) gt x^(2)-4x has many solutions lying in the interval (2-sqrt(9-2pi), 2+sqrt(9-2pi)) Statement 2 : Sin^(-1)(Sin5)=5-2pi

The solution set of sin^(-1)(sin5)gtx^(2)-4x is _______

sin^-1(sin 5)> x^2-4 x holds if

Solve for sin^(-1) (sin 5) gt x^(2) - 4x