Let f and g be functions from the interv...

Let `f` and `g` be functions from the interval `[0, oo)` to the interval `[0,00)`, `f` being an increasing function and `g` being a decreasing function. If `f{g(0)} = 0`, then

A

`f{g(x)} ge f{g(0)}`

B

`g{f(x)} le g{f(0)}`

C

`f{g(2)} = 0`

D

none of these

लिखित उत्तर

Verified by Experts

The correct Answer is:

B:C

Promotional Banner

Promotional Banner

Recommended Questions

Let f and g be functions from the interval [0, oo) to the interval [0,...
Text Solution
|
Let f:[0,oo)vec[0,oo)a n dg:[0,oo)vec[0,oo) be non-increasing and non-...
Text Solution
|
Let f be the function f(x)=cosx-(1-(x^2)/2)dot Then f(x) is an increas...
Text Solution
|
Let f : R ->(0,oo) and g : R -> R be twice differentiable functions...
Text Solution
|
If f(x)=(x^2)/(2-2cosx);g(x)=(x^2)/(6x-6sinx) where 0 < x < 1, (A) bot...
Text Solution
|
If f(x) and g(x) ar edifferentiable function for 0lex le1 such that f(...
Text Solution
|
Let f (x ) and g(x) be increasing and decreasing functions respectivel...
Text Solution
|
if f is an increasing function and g is a decreasing function on an in...
Text Solution
|
Let f(x)=cot^-1g(x)] where g(x) is an increasing function on the inter...
Text Solution
|