What is the answer to {[(7/11)^4]^5}^{-11}=(7/11)^{-2} ?

The answer to {[(7/11)^4]^5}^{-11}=(7/11)^{-2} is False

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{[(7/11)^4]^5}^{-11}=(7/11)^{-2}

⎩ ⎨ ⎧ [(\frac{7}{11})^{4}]^{5} ⎭ ⎬ ⎫^{- 11} = (\frac{7}{11})^{- 2}

False

Solution steps

⎩ ⎨ ⎧ [(\frac{7}{11})^{4}]^{5} ⎭ ⎬ ⎫^{- 11} = (\frac{7}{11})^{- 2}

Simplify

((\frac{7}{11})^{4})^{5}^{- 11} : \frac{1 1 ^{220}}{7 ^{220}}

Simplify

(\frac{7}{11})^{- 2} : \frac{121}{49}

\frac{1 1 ^{220}}{7 ^{220}} = \frac{121}{49}

The sides are not equal

False

a, a + b = 4

2 x = - 16

7 (x - 3) = 9 (x - 1) + 38

\frac{2 - 2 ( x - 3 )}{2} - \frac{x + 4}{4} = 3

x, - 2 x - 5 y = 10

What is the answer to {[(7/11)^4]^5}^{-11}=(7/11)^{-2} ?
The answer to {[(7/11)^4]^5}^{-11}=(7/11)^{-2} is False