You would go about this question by first specifying whether there are parenthesis around the square root (3/2) or if it looks like (square root 3)/2
Case A would look something like this. 1/(square root of 3/2)
in this case you would multiply both the top and bottom by (square root of 3/2). The bottom portion would become (surprisingly!) 3/2. the top portion would be left as (square root of 3/2). Then, because you are dividing by a fraction, the KEEP CHANGE FLIP rule applies. (square root of 3/2) divided by 3/2 would become (square root of 3/2) multiplied by 2/3 which = 2(square root of 3/2)/3. You can then say that 2 is equal to radical 4 and multiply this by the numerator of the other radical, to get radical 12/2 which equals radical 6. Radical 6 over 3 would be the simplified answer.
Case B would look something like this. 1/(square root 3)/2
In this case you would multiply both the top and the bottom by (square root of 3). You would get (square root of 3) divided by 3/2. Then KEEP CHANGE FLIP applies again, and it becomes (square root of 3) multiplied by 2/3. This would then equal 2 radical 3 over 3.
wow u cant figure out awnser relly the At first you will multiply the, (1 divided by 2 square root of 2) by (2square root of 2 divided by 2 square root of 2) because 2 square root of 2 is irrational. so the answer is square root of 2 over 4.
0.0278
2 times the Square root of 3 + 4
0.4
√2/√10 = √(2/10) = √(1/5) = √(1x5/5x5) = (√5)/5
a quarter is 1/4 and square root of 1/4 is square root (1/4)=square root of 1 divided by square root of 4 which is 1 divided by 2. So the answer is 1/2
wow u cant figure out awnser relly the At first you will multiply the, (1 divided by 2 square root of 2) by (2square root of 2 divided by 2 square root of 2) because 2 square root of 2 is irrational. so the answer is square root of 2 over 4.
2
0.0278
2 times the Square root of 3 + 4
1
0.4
root 3 - 1 all over 2
How you get it depends on what you are calculating.1/[sqrt(2)/2] = 2/sqrt(2) = sqrt(2).
√2/√10 = √(2/10) = √(1/5) = √(1x5/5x5) = (√5)/5
1.3333
4