Continuity in an Interval

Let f and g b...

Question

Let f and g be increasing and decreasing functions respectively from [0,inf) to [0,inf). Let h(x) = f(g(x)) if h(0) = 0, h (x) - h(1) is 1 always zero 2. Always negative 3. Always positive 4 strictly increasing

Open in App

Solution

Suggest Corrections

Similar questions

f

g

[0, \infty]

[0, \infty]

h (x) = f (g (x))

h (0) = 0,

h (x)

h (x)

x

f

g

(0, \infty)

(0, \infty)

h (x) = f [g (x)]

h (0) = 0

h (x) - h (1)

f : [1, 10] \to [1, 10]

g : [1, 10] \to [1, 10]

h (x) = f (g (x))

h (1) = 1

h (2)

f (x)

[0, \infty)

f (0) = 0

f^{'} (x) \leq 2 f (x)

x > 0

[0, \infty)

If the function f(x)= x³-3ax²+b is strictly increasing derivative for x > 0, then which of the following is always true?

Join BYJU'S Learning Program

Select...