If a = b^2x, b = c^2y and a^2z, prove that xyz = 1/8.
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Step-by-step explanations
a = b^2x
a = (c^2y)^2x
a = {(a^2z)^2y}^2x
a = a^8xyz
comparing powers on both sides…
1 = 8xyz
=>xyz = 1÷8
thus, LHS = RHS
hence proved.
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Answered by
4
a = b^2x
a = (c^2y)^2x
a = {(a^2z)^2y}^2x
a = a^8xyz
Comparing.
1 = 8xyz
=> xyz =1/8
thus, LHS = RHS
hence proved.
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