What is the square root of 180 simplified in radical form?

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What is the square root of 180 simplified in radical form?

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Answer 1 · 2018-03-06T12:34:53

the answer is $6 \sqrt{5}$ $6sqrt(5)$

Explanation:

to solve this, you'll have to find what two numbers multiply to give you $180$ $180$ and you simpler the numbers, the easier it will be to solve. so I chose $90, 2$ $90,2$ . you can't do anything with $2$ $2$ but with $90$ $90$ , you can do $30 \cdot 3$ $30*3$ now $30$ $30$ which will be $10 \cdot 3$ $10*3$ now $10$ $10$ which will be $5, 2$ $5,2$ now you look and see which pairs you have. so you have a pair of $2$ $2$ and a pair of $3$ $3$
so you have to multiply it. so you get $6$ $6$ but you still have $5$ $5$ left over and since he doesn't have a partner, he stays home $\sqrt{5}$ $sqrt(5)$
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What is the square root of 180 simplified in radical form?

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