Solve sqrt{324}=sqrt{18*18}=sqrt{18^2}=

$$\sqrt { 324 } = \sqrt { 18 \times 18 } = \sqrt { 18 ^ { 2 } } =$$

Verify

Solution Steps

Calculate the square root of 324 and get 18.

$$18=\sqrt{18\times 18}\text{ and }\sqrt{18\times 18}=\sqrt{18^{2}}$$

Multiply 18 and 18 to get 324.

$$18=\sqrt{324}\text{ and }\sqrt{18\times 18}=\sqrt{18^{2}}$$

Calculate the square root of 324 and get 18.

$$18=18\text{ and }\sqrt{18\times 18}=\sqrt{18^{2}}$$

Compare 18 and 18.

$$\text{true}\text{ and }\sqrt{18\times 18}=\sqrt{18^{2}}$$

Multiply 18 and 18 to get 324.

$$\text{true}\text{ and }\sqrt{324}=\sqrt{18^{2}}$$

Calculate the square root of 324 and get 18.

$$\text{true}\text{ and }18=\sqrt{18^{2}}$$

Calculate 18 to the power of 2 and get 324.

$$\text{true}\text{ and }18=\sqrt{324}$$

Calculate the square root of 324 and get 18.

$$\text{true}\text{ and }18=18$$

Compare 18 and 18.

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

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

$$\text{true}$$