What is the answer to A=(3(-5)^{87})/(125)-50(-5)^{82}-(-5)^0 ?

The answer to A=(3(-5)^{87})/(125)-50(-5)^{82}-(-5)^0 is A=-5^{84}*3-5^{82}*50-1

Solve for A: A=(3(-5)^{87})/(125)-50(-5)^{82}-(-5)^0

The solution is A=-5^{84}*3-5^{82}*50-1

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A = \frac{3 ( - 5 ) ^{87}}{125} - 50 (- 5)^{82} - (- 5)^{0}

A = - 5^{84} \cdot 3 - 5^{82} \cdot 50 - 1

Solution steps

A = \frac{3 ( - 5 ) ^{87}}{125} - 50 (- 5)^{82} - (- 5)^{0}

Simplify

\frac{3 ( - 5 ) ^{87}}{125} - 50 (- 5)^{82} - (- 5)^{0} : - 5^{84} \cdot 3 - 5^{82} \cdot 50 - 1

A = - 5^{84} \cdot 3 - 5^{82} \cdot 50 - 1

y = \frac{3}{4} (0) - 1

6 r = 5 r + 16

x + 6 = 17

\frac{x - 2}{2} + \frac{x}{3} = 1 - \frac{4 - x}{6}

40 x + 18 (x - 3) = 468

What is the answer to A=(3(-5)^{87})/(125)-50(-5)^{82}-(-5)^0 ?
The answer to A=(3(-5)^{87})/(125)-50(-5)^{82}-(-5)^0 is A=-5^{84}*3-5^{82}*50-1
Solve for A: A=(3(-5)^{87})/(125)-50(-5)^{82}-(-5)^0
The solution is A=-5^{84}*3-5^{82}*50-1