What is |((pi+1)^{100})/((pi-1)^{100)}| ?

The solution to |((pi+1)^{100})/((pi-1)^{100)}| is ((pi+1)^{100})/((pi-1)^{100)}

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simplify |((pi+1)^{100})/((pi-1)^{100)}|

simplify

\frac{( π + 1 ) ^{100}}{( π - 1 ) ^{100}}

\frac{( π + 1 ) ^{100}}{( π - 1 ) ^{100}}

Solution steps

\frac{( π + 1 ) ^{100}}{( π - 1 ) ^{100}}

Apply absolute rule:

∣ a ∣ = a, a \geq 0

= \frac{( π + 1 ) ^{100}}{( π - 1 ) ^{100}}

7 = \frac{1}{6} (8 x + 24)

2 c + 10 \geq 4

\frac{x ^{- 2} y ^{\frac{1}{2}}}{x ^{\frac{1}{3}} y ^{- 1}}

0 \leq 3 x - 4 \leq 8

- 0.1 \leq \frac{( x + 3 ) - 3 - x}{( 2 3 )}

What is |((pi+1)^{100})/((pi-1)^{100)}| ?
The solution to |((pi+1)^{100})/((pi-1)^{100)}| is ((pi+1)^{100})/((pi-1)^{100)}