x^(log_(5)x)" ) "5" implies."

x^((log)_5x)>5 implies x in (0,oo) (b) (0,1/5)U(5,∞) (c) (2,2.5) (d) (0,2.5)

x^((log)_5x)>5 implies x in (0,oo) (b) [2,2.5] (c) (2,2.5) (d) (0,2.5)

If "log"_(x) (4x^("log"_(5)x) + 5) = 2 "log"_(5)x , then x equals to

If "log"_(x) (4x^("log"_(5)x) + 5) = 2 "log"_(5)x , then x equals to

The value of lim_(x rarr1)(log_(5)5x)^(log_(x)5) is

The value of x satisfying the equation root(3)(5)^(log_(5)5^(log_(5)5^(log_(5)5^(log_(5)((x)/(2)) = 3, is