What is the answer to z=((1+sqrt(3))/(1-sqrt(3)))^{20} ?

The answer to z=((1+sqrt(3))/(1-sqrt(3)))^{20} is z=((1+sqrt(3))^{20})/((1-sqrt(3))^{20)}

Solve for z: z=((1+sqrt(3))/(1-sqrt(3)))^{20}

The solution is z=((1+sqrt(3))^{20})/((1-sqrt(3))^{20)}

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z = (\frac{1 + 3}{1 - 3})^{20}

z = \frac{( 1 + 3 ) ^{20}}{( 1 - 3 ) ^{20}}

Decimal Notation

z = 274758382274.00052

Solution steps

z = (\frac{1 + 3}{1 - 3})^{20}

Apply exponent rule:

(\frac{a}{b})^{c} = \frac{a ^{c}}{b ^{c}}

z = \frac{( 1 + 3 ) ^{20}}{( 1 - 3 ) ^{20}}

x = 2 2^{2}

71 = - 8 x + 6 - 12 x - 15

7 x + 1 = 2

- 14 x - 12 = x + 3

x, 7 x + 3 y = 22 x

What is the answer to z=((1+sqrt(3))/(1-sqrt(3)))^{20} ?
The answer to z=((1+sqrt(3))/(1-sqrt(3)))^{20} is z=((1+sqrt(3))^{20})/((1-sqrt(3))^{20)}
Solve for z: z=((1+sqrt(3))/(1-sqrt(3)))^{20}
The solution is z=((1+sqrt(3))^{20})/((1-sqrt(3))^{20)}