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If b^p=N, then which of the following statements is also true?
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use the definition of logarithms that \(\Large x^y=z \implies y\log x=z \)
basically you just take log on both sides.
so what do you get when you take log on both sides of b^p=N ??
is it either a or c?
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yes, its one among them
ok. but how do you find out which one. im stuck with that part
ok, so did you take log on both sides ? did you arrive at any step ?
so it would be p log b = N correct?
it will be p log b = log N, right ?
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yes
now use the property that log a / log b = \(\log_ba\)
so, p = log N/log b
use that property now..
im so confused
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using that property p = log N/log b ----> p = \(\log_bN \)
so which choice ?
a
yup!
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