The simplest value of the expression $$(\frac{4^{p+\frac{1}{4}}\times \sqrt{2 \times 2^{p}}}{2\times \sqrt{2^-p}})^\frac{1}{p}$$
Simplifying the surds, and writing everything on numerator we get:
= $${(2^{2p + 1/2 + 1/2 + p/2 - 1 + p/2}})^{1/p}$$
= $${(2^{3p}})^{1/p}$$
= $$2^{3}$$ = 8
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