Home
Class 11
MATHS
Let f (x) is a real valued function def...

Let `f (x)` is a real valued function defined on R such that `f(x) = sqrt(4+sqrt(16x^2 - 8x^3 +x^4))` . The number of integral values of 'k' for which `f(x) =k` has exactly 2 distinct solutions for k in [0,5] is

Promotional Banner

Similar Questions

Explore conceptually related problems

Let f (x) =(2 |x| -1)/(x-3) Range of the values of 'k' for which f (x) = k has exactly two distinct solutions:

Let f (x) =(2 |x| -1)/(x-3) Range of the values of 'k' for which f (x) = k has exactly two distinct solutions:

Let f (x) =(2 |x| -1)/(x-3) Range of the values of 'k' for which f (x) = k has exactly two distinct solutions:

Let f : R to R be defined by f(x) = |2-x| - |x+1| The number of integral values of a for which f(x) =a has exactly one solution is:

Let f (x)= sin ^(-1) x-cos ^(-1) x, then the set of values of k for which of |f (x)|=k has exactly two distinct solutions is :

Let f (x)= sin ^(-1) x-cos ^(-1), x, then the set of values of k for which of |f (x)|=k has exactly two distinct solutions is :

Let f be a real valued function defined on (0, 1) cup (2, 4) , such that f(x)=0 , for every x, then :

Let f (x) = (x+5)/(sqrt(x^(2) +1) ) , then the smallest integral value of k for which f (x) le k AA x in R is

Let f (x) = (x+5)/(sqrt(x^(2) +1) ) , then the smallest integral value of k for which f (x) le k AA x in R is

Let D be the domain of the real valued function f defined by f(x) = sqrt(25-x^2) . Then , write D .