If `f(x)= (x^m)^(1/n) ,n in N ,` is an even function, then `m` is (a)even integer (b) odd integer (c) any integer (d) `f(x)-e v e ni s not pos s i b l e`

If f(x)=x^m n ,n in N , is an even function, then m is even integer (b) odd integer any integer (d) f(x)-e v e ni snotpos s i b l e

If f(x) =(p-x^n)^(1/n) , p >0 and n is a positive integer then f[f(x)] is equal to

In n is an even integer, which one of the following is an odd integer?

(x+1) is a factor of x^n+1 only if (a)n is an odd integer (b) n is an even integer (c )n is a negative integer (d)n is a positive integer

If f(x) =int x^(m-1)dx then f^(m-1) x=0 where a) m is a negative integer (b) m=0 c) m is not an integer (d) m is a positive integer

If n is an even positive integer, then a^(n)+b^(n) is divisible by

Let f(x)=x^(m/n) for x in R where m and n are integers , m even and n odd and 0

The function f(x)=(4sin^2x−1)^n (x^2−x+1),n in N , has a local minimum at x=pi/6 . Then (a) n is any even number (b) n is an odd number (c) n is odd prime number (d) n is any natural number

If f(x) = n , where n is an integer such that n le x lt n +1 , the range of f(x) is

If (x-a)^(2m) (x-b)^(2n+1) , where m and n are positive integers and a > b , is the derivative of a function f then-