If f(x)a n dg(x) are two positive and in...

If `f(x)a n dg(x)` are two positive and increasing functions, then which of the following is not always true? `[f(x)]^(g(x))` is always increasing `[f(x)]^(g(x))` is decreasing, when `f(x)<1` `[f(x)]^(g(x))` is increasing, then `f(x)> 1.` If `f(x)>1,t h e n[f(x)]^(g(x))` is increasing.

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If f(x)a n dg(x) are two positive and increasing functions, then which of the following is not always true? (a) [f(x)]^(g(x)) is always increasing (b) [f(x)]^(g(x)) is decreasing, when f(x) 1. (d) If f(x)>1,t h e n[f(x)]^(g(x)) is increasing.

If f(x) and g(x) are two positive and increasing functions,then which of the following is not always true? [f(x)]^(g(x)) is always increasing [f(x)]^(g(x)) is decreasing, when f(x) 1. If f(x)>1, then [f(x)]^(g(x)) is increasing.

If fogoh(x) is an increasing function, then which of the following is not possible? (a)f(x),g(x),a n dh(x) are increasing (b)f(x)a n dg(x) are decreasing and h(x) is increasing (c)f(x),g(x),a n dh(x) are decreasing

If fogoh(x) is an increasing function, then which of the following is not possible? (a) f(x),g(x),a n dh(x) are increasing (b) f(x)a n dg(x) are decreasing and h(x) is increasing (c) f(x),g(x),a n dh(x) are decreasing

If fogoh(x) is an increasing function, then which of the following is possible? (a) f(x),g(x),a n dh(x) are increasing (b) f(x)a n d h(x) are increasing and g(x) is decreasing (c) f(x),g(x),a n dh(x) are decreasing

If `f(x)a n dg(x)` are two positive and increasing functions, then which of the following is not always true? `[f(x)]^(g(x))` is always increasing `[f(x)]^(g(x))` is decreasing, when `f(x)<1` `[f(x)]^(g(x))` is increasing, then `f(x)> 1.` If `f(x)>1,t h e n[f(x)]^(g(x))` is increasing.

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