What is the answer to x=131sqrt((3333+(1000))/(3333-(1000))) ?

The answer to x=131sqrt((3333+(1000))/(3333-(1000))) is x=131sqrt(4333/2333)

Solve for x: x=131sqrt((3333+(1000))/(3333-(1000)))

The solution is x=131sqrt(4333/2333)

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x = 131 \frac{3333 + ( 1000 )}{3333 - ( 1000 )}

x = 131 \frac{4333}{2333}

Decimal Notation

x = 178.52879 \dots

Solution steps

x = 131 \frac{3333 + ( 1000 )}{3333 - ( 1000 )}

Simplify

131 \frac{3333 + ( 1000 )}{3333 - ( 1000 )} : 131 \frac{4333}{2333}

x = 131 \frac{4333}{2333}

(- 5.2325 \cdot 1 0^{5}) \cdot \frac{1}{1000}

∣ x - 6 ∣ = 7

\frac{170}{1 + 22 e ^{- 0.66 \cdot 0}}

\frac{4}{9} (x + 13) = 8

2 x^{2} - 4 x + 1 > - x - 3

What is the answer to x=131sqrt((3333+(1000))/(3333-(1000))) ?
The answer to x=131sqrt((3333+(1000))/(3333-(1000))) is x=131sqrt(4333/2333)
Solve for x: x=131sqrt((3333+(1000))/(3333-(1000)))
The solution is x=131sqrt(4333/2333)