x^x√x=(x√x)^x,then value of x is???
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Assuming that x is not 0, raise both sides of the equation x^x√x=(x√x)^x to the power (1/x), you get:
(x)^√x = x√x and (x)^√x = (x)^3/2 Divide both sides by (x)^3/2:
(x)^[√x - 3/2] = 1 take the logarithm of both sides, you get:
[√x - 3/2] log(x) = 0 Therefore:
if √x - 3/2 = 0 then x = 9/4 and:
If log(x) = 0, then x = 1
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