If the mapping `f(x)=ax+b, agt0` maps `[-1,1] onto [0,2] then [cot^-1 7+cot^-1 8+cot^-1 18]=` (A) `f(1)` (B) `f(0)` (C) `f(2)` (D) `f(-1)`

If the mapping f(x)=ax+b, a>0 maps [-1,1] on to [0,2] then cot[cot^(-1)(7)+cot^(-1)(8)+cot^(-1)(18)] is equal to

If the mapping f(x) = mx + c, m gt 0 maps [-1,1] onto [0,2] , then tan ( tan^(-1). 1/7 + cot ^(-1) 8 + cot ^(-1) 18) is equal to

If the mapping f(x) = mx + c, m gt 0 maps [-1,1] onto [0,2] , then tan ( tan^(-1). 1/7 + cot ^(-1) 8 + cot ^(-1) 18) is equal to

Statement 1. If the mapping f(x)=x+b,agt0 maps[-1,1] onto [0,2], then f(x)=11+x , Stastement 2. cot(cot^-1 7+cot^-2 8+cot^-1 18)=3 (A) Both Statement 1 and Statement 2 are true and Statement 2 is the correct explanation of Statement 1 (B) Both Statement 1 and Statement 2 are true and Statement 2 is not the correct explanatioin of Statement 1 (C) Statement 1 is true but Statement 2 is false. (D) Statement 1 is false but Statement 2 is true

Find a linear function f which maps [-1,1] onto [0,2] .

If the mapping f(x)=ax+b,a lt0 and maps [-1, 1] onto [0, 2] , then for all values of theta, A=cos^(2) theta + sin^(4) theta is such that

If the mapping f(x)=ax+b,a lt0 and maps [-1, 1] onto [0, 2] , then for all values of theta, A=cos^(2) theta + sin^(4) theta is such that

If the mapping f(x)=ax+b,a lt0 and maps [-1, 1] onto [0, 2] , then for all values of theta, A=cos^(2) theta + sin^(4) theta is such that

Let f(x) be a linear function which maps [-1, 1] onto [0, 2], then f(x) can be