What is the answer to (((3^3)^0)^0)^8=x(\mod)5,0<x<5 ?

The answer to (((3^3)^0)^0)^8=x(\mod)5,0<x<5 is x= 1/(5 ^6)

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(((3^3)^0)^0)^8=x(\mod)5,0<x<5

The answer to (((3^3)^0)^0)^8=x(\mod)5,0<x<5 is x= 1/(5 ^6)

(((3^{3})^{0})^{0})^{8} = x (mod) 5, 0 < x < 5

Solution steps

(((3^{3})^{0})^{0})^{8} = x (mod) \cdot 5

Switch sides

x (mod) \cdot 5 = (((3^{3})^{0})^{0})^{8}

Apply rule

a^{0} = 1, a \neq = 0

((3^{3})^{0})^{0} = 1, (3^{3})^{0} = 1

x (mod) \cdot 5 = 1^{8}

Apply rule

1^{a} = 1

x (mod) \cdot 5 = 1

Divide both sides by

5

Divide both sides by

^{4}

\frac{1}{3} + 4 \frac{y}{6} = \frac{2}{3}

\frac{lo g _{10} ( 91 )}{3} = x

x, f = 2 x + 1 x - 3

0.5 = \frac{1.8}{2}, x = 0

x, (y - x) p + (2 - x) q = x - y

What is the answer to (((3^3)^0)^0)^8=x(\mod)5,0<x<5 ?
The answer to (((3^3)^0)^0)^8=x(\mod)5,0<x<5 is x= 1/(5 ^6)
Solve for x: (((3^3)^0)^0)^8=x(\mod)5,0<x<5
The solution is x= 1/(5 ^6)