What is \sqrt[12]{(U-A+1)^P} ?

The solution to \sqrt[12]{(U-A+1)^P} is (U+1-A)^{P/(12)}

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simplify \sqrt[12]{(U-A+1)^P}

simplify

(U + 1 - A)^{\frac{P}{12}}

Solution steps

Apply radical rule:

= ((U - A + 1)^{P})^{\frac{1}{12}}

Apply exponent rule:

(a^{b})^{c} = a^{b c},

assuming

a \geq 0

= (U - A + 1)^{P \frac{1}{12}}

Simplify

P \frac{1}{12} : \frac{P}{12}

= (U - A + 1)^{\frac{P}{12}}

= (U + 1 - A)^{\frac{P}{12}}

(32 a^{4} b^{3}) (22 a^{3}) (2 b)

2 \cdot e^{- 3 \cdot t}

(4 x y^{4}) (x^{5} y)

What is \sqrt[12]{(U-A+1)^P} ?
The solution to \sqrt[12]{(U-A+1)^P} is (U+1-A)^{P/(12)}