The simplest form of the square root of 60 is 2β15. This is because 60 can be broken down into 2 x 2 x 3 x 5. Taking out pairs of the same number from under the square root sign simplifies the expression.
The square root of 225 is 15. This is because the square root of a number is a value that, when multiplied by itself, gives the original number. In this case, 15 multiplied by 15 equals 225. Therefore, the square root of 225 is 15.
When multiplying two square roots together, it is helpful to remember the following rule: root ab = (root a)(root b) In this case we can multiply 10 by 15 to get 150, and say the answer is the square root of 150. This can then be split up again into root 25 and root 6. Root 25 = 5, so the simplest form of the answer is "5 root 6" This is approximately 12.247
13.4164079
Yes, the square root of 225 is ± 15 because 15 x 15 = 225 AND -15 x -15 = 225
5 times the square root of 15
3β15
20√15
The square root of 15 is simply root 15, since neither 3 nor 5, 15's only factors, have square roots.
15√2
15 Sources: Calulator
sqrt(135) = sqrt(9*15) = sqrt(9)*sqrt(15) = 3*sqrt(15)
The simplest form of the square root of 60 is 2β15. This is because 60 can be broken down into 2 x 2 x 3 x 5. Taking out pairs of the same number from under the square root sign simplifies the expression.
15√2
The square root of 60 is the square root of 2 x 2 x 3 x 5. When that is simplified, a 2 comes out from under the radical sign, resulting in a final answer of 2 radical 15.
3√250 = 15√10 The cube root of 250 is 5 times the cube root of 2.
If we factor 60, we get 60 = 2 * 2 * 3 * 5 So sqrt ( 60 ) = sqrt (2 * 2 * 3 * 5) = sqrt (2 * 2) * sqrt (3 * 5) = 4 * sqrt( 15 ) ____________________________________________________________ actually if you do by just using the simpler way you should get 2 radical 15 since , 60 has the closest perfect square of 4 and non perfect of 15 this is how you should solve radical 60 = radical 4 times radical 15 radical 60 = simplify the 4 to 2 and leave radical 15 So , radical 60 = 2 radical 15 not what is above .