SOLUTION: Given that 'p' equals log16 to the base 'q' (p=logq 16),
express in terms of p:
logq (8q) (basically log (8q) to the base 'q'.
i managed to answer a previous question l
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-> SOLUTION: Given that 'p' equals log16 to the base 'q' (p=logq 16),
express in terms of p:
logq (8q) (basically log (8q) to the base 'q'.
i managed to answer a previous question l
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Question 290793: Given that 'p' equals log16 to the base 'q' (p=logq 16),
express in terms of p:
logq (8q) (basically log (8q) to the base 'q'.
i managed to answer a previous question linked to this one asking me to express log2 to the base q in terms of p and i managed to get p/4 which is correct.. so i kinda know what i'm doing so far :)
thank you for your time and help
maxine Answer by nerdybill(7384) (Show Source):
You can put this solution on YOUR website! Given that 'p' equals log16 to the base 'q' (p=logq 16),
express in terms of p:
.
.
.
.
.
That is,
q equals 16 raised to the power of 1/p
or
q equals the pth root of 16.
