If not what is it equivalant to
Take 1/√2 and multiply it by √2/√2. This equals √2 / 2.
Both of those fractions are equivalent. Here's the proof:
1/â(2)(â(2)/â(2))
=â(2)/2
If you multiply 1/â2 by â2/â2, this does not change 1/â2, since â2/â2 = 1
1/â2 = 1/â2 * â2/â2 = (1*â2) / (â2*â2) = â2/2
1/â2 multiply top and bottom by â2
You get â2/2
1/â2 * â2/â2 = â2/2
so, multiplying by '1' in the form of â2/â2 shows they are equal
It takes some calculating, but yes, they are equivalent.
they are equivalent
Yes it is. Rationalize the denom.you did it right
1/sqrt(2) = sqrt(2)/((sqrt(2)(sqrt(2)) = sqrt(2)/2
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Verified answer
Take 1/√2 and multiply it by √2/√2. This equals √2 / 2.
Both of those fractions are equivalent. Here's the proof:
1/â(2)(â(2)/â(2))
=â(2)/2
If you multiply 1/â2 by â2/â2, this does not change 1/â2, since â2/â2 = 1
1/â2 = 1/â2 * â2/â2 = (1*â2) / (â2*â2) = â2/2
1/â2 multiply top and bottom by â2
You get â2/2
1/â2 * â2/â2 = â2/2
so, multiplying by '1' in the form of â2/â2 shows they are equal
It takes some calculating, but yes, they are equivalent.
they are equivalent
Yes it is. Rationalize the denom.you did it right
1/sqrt(2) = sqrt(2)/((sqrt(2)(sqrt(2)) = sqrt(2)/2