What is the answer to x=((-20^{sqrt(20-4(5)(25))}))/((2(5))) ?

The answer to x=((-20^{sqrt(20-4(5)(25))}))/((2(5))) is x=-2^{8sqrt(30)i-1}*5^{4sqrt(30)i-1}

Solve for x: x=((-20^{sqrt(20-4(5)(25))}))/((2(5)))

The solution is x=-2^{8sqrt(30)i-1}*5^{4sqrt(30)i-1}

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x = \frac{( - 2 0 ^{20 - 4 (5) (25)} )}{( 2 ( 5 ) )}

x = - 2^{830 i - 1} \cdot 5^{430 i - 1}

Solution steps

x = \frac{( - 2 0 ^{20 - 4 (5) (25)} )}{( 2 ( 5 ) )}

Simplify

\frac{- 2 0 ^{20 - 4 (5) (25)}}{2 ( 5 )} : - 2^{830 i - 1} \cdot 5^{430 i - 1}

x = - 2^{830 i - 1} \cdot 5^{430 i - 1}

x, x (y - 2) = y

s = \frac{1}{5} + \frac{2}{5 ^{22}} + \frac{3}{5 ^{3}} + \frac{4}{5 ^{4}}

x, 2 x + 3 y = 37

\frac{( 5 x )}{2 - 1} = 10

g, g (s) = \frac{k}{s} (s + 1) (s + 3)

What is the answer to x=((-20^{sqrt(20-4(5)(25))}))/((2(5))) ?
The answer to x=((-20^{sqrt(20-4(5)(25))}))/((2(5))) is x=-2^{8sqrt(30)i-1}*5^{4sqrt(30)i-1}
Solve for x: x=((-20^{sqrt(20-4(5)(25))}))/((2(5)))
The solution is x=-2^{8sqrt(30)i-1}*5^{4sqrt(30)i-1}