What is ((((m^2n^3y^5)/(m^3n^2y^3))^0)^{-3})^2 ?

The solution to ((((m^2n^3y^5)/(m^3n^2y^3))^0)^{-3})^2 is 1

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simplify ((((m^2n^3y^5)/(m^3n^2y^3))^0)^{-3})^2

simplify

((\frac{m ^{2} n ^{3} y ^{5}}{m ^{3} n ^{2} y ^{3}})^{0})^{- 3}^{2}

1

Solution steps

((\frac{m ^{2} n ^{3} y ^{5}}{m ^{3} n ^{2} y ^{3}})^{0})^{- 3}^{2}

((\frac{m ^{2} n ^{3} y ^{5}}{m ^{3} n ^{2} y ^{3}})^{0})^{- 3} : (\frac{m ^{2} n ^{3} y ^{5}}{m ^{3} n ^{2} y ^{3}})^{0}

= ((\frac{m ^{2} n ^{3} y ^{5}}{m ^{3} n ^{2} y ^{3}})^{0})^{2}

Apply rule

a^{0} = 1, a \neq = 0

(\frac{m ^{2} n ^{3} y ^{5}}{m ^{3} n ^{2} y ^{3}})^{0} = 1

= 1^{2}

Apply rule

1^{a} = 1

= 1

2^{7} \cdot (2^{6})^{-} 3

e^{- 3 l n (x)} x^{5}

6 m^{2} n^{2} 11

(\frac{1}{11} x^{2} y^{3}) (y^{3} s^{4}) (33 x^{3} s^{4})

What is ((((m^2n^3y^5)/(m^3n^2y^3))^0)^{-3})^2 ?
The solution to ((((m^2n^3y^5)/(m^3n^2y^3))^0)^{-3})^2 is 1