Asked by Chad
(sqr8) {(sqr9ab)/(sqr3b) + (sqr27a)}
How do you solve this
How do you solve this
Answers
Answered by
Steve
just multiply roots like anything else. If a square root contains a perfect square, like 16 or 49, you can factor the 4 or 7 out of the root. For this problem,
√8(√(9ab)/√(3b) + √(27a))
2√2 (√(9ab/3b) + 3√(3a))
2√2 (√(3a) + 3√(3a))
2√2 * 4√(3a)
8√(6a)
√8(√(9ab)/√(3b) + √(27a))
2√2 (√(9ab/3b) + 3√(3a))
2√2 (√(3a) + 3√(3a))
2√2 * 4√(3a)
8√(6a)
Answered by
Reiny
Is that
√8( √(9ab)/√(3b) + √(27a) )
or
√8 { √(9ab)/ [√(3b) + √(27a) ] }
furthermore, is it (√9)(ab) or √(9ab) ?
same for the other square roots .
√8( √(9ab)/√(3b) + √(27a) )
or
√8 { √(9ab)/ [√(3b) + √(27a) ] }
furthermore, is it (√9)(ab) or √(9ab) ?
same for the other square roots .
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