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In this tutorial we are going to practice taking radical expressions and expressing them in the simplest radical form we are going to start out with using the example the square root of 45 the first thing that we have to do is break 45 into two factors that will produce 45, but one of the factors has to be a perfect square in other words one of the factors has to be a number that when finding the square root will give us a whole number two numbers that we can multiply to make 45 with one of them being a perfect square would be 9 times 5 after you have found two factors that will produce a number under the radical sign with one of them being a perfect square then you can write each one of the factors underneath their own radical signs, so we are going to take the square root of 9 and write that separately from the square root of 5 we know that the square root of 9 is ±3 so directly underneath the number 9 we can write the answer 3 because 5 is not a perfect square and there are no factors of 5 that are a perfect square we simply write the square root of 5 runs underneath or just bring it down when the number underneath the radical sign has no factors that are perfect squares you have your expression in the simplest radical form so the square root of 45 and simplest radical form is three times the square root of five let's try another example once again we are going to start by breaking 180 down into two factors but remember we must make sure that one of the factors is a perfect square nine times 20 our two factors that will produce 180 and nine is a factor that is a perfect square, so we are going to write each one of those factors underneath their own radicals we know that the square root of 9 is ±, so owe can write 3 directly underneath the square root of 9 and bring down the square root of 20 now before assuming that you have expressed your answer in the simplest radical form you have to check to make sure that the number underneath the radical sign does not contain any more perfect squares 4 camp; 5 are two factors that will produce 20 + 4 is a factor that is a perfect square, so we are going to separate the square root of 4 from the square root of 5 because 4 is a perfect square and 5 is not a perfect square the square root of 4 is ±2 so right underneath the square root of 4 we are going to write the number 2 but remember we still have the number 3 from our first step if you have two numbers that are outside the radical you must multiply those together and 3 times 2 is 6 and because 5 is not a perfect square we must leave that underneath the radical and because 5 contains no perfect squares we cannot break that down any further, so our answer is 6 times the square root of 5 you
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