Solve (3333)^2=3^2(1111)^2=9

$$( 3333 ) ^ { 2 } = 3 ^ { 2 } ( 1111 ) ^ { 2 } = 9$$

Verify

Solution Steps

Calculate 3333 to the power of 2 and get 11108889.

$$11108889=3^{2}\times 1111^{2}\text{ and }3^{2}\times 1111^{2}=9$$

Calculate 3 to the power of 2 and get 9.

$$11108889=9\times 1111^{2}\text{ and }3^{2}\times 1111^{2}=9$$

Calculate 1111 to the power of 2 and get 1234321.

$$11108889=9\times 1234321\text{ and }3^{2}\times 1111^{2}=9$$

Multiply 9 and 1234321 to get 11108889.

$$11108889=11108889\text{ and }3^{2}\times 1111^{2}=9$$

Compare 11108889 and 11108889.

$$\text{true}\text{ and }3^{2}\times 1111^{2}=9$$

Calculate 3 to the power of 2 and get 9.

$$\text{true}\text{ and }9\times 1111^{2}=9$$

Calculate 1111 to the power of 2 and get 1234321.

$$\text{true}\text{ and }9\times 1234321=9$$

Multiply 9 and 1234321 to get 11108889.

$$\text{true}\text{ and }11108889=9$$

Compare 11108889 and 9.

$$\text{true}\text{ and }\text{false}$$

The conjunction of \text{true} and \text{false} is \text{false}.

$$\text{false}$$