Can someone help me with this question?
I got this: 1.03798112
What base is the log? base 10 or base e?
Ok let's assume it's base e. We can use the identity log(m) - log(n) = log(m/n). Then what do we do?
hmmm ...... divide
Well, what do we have? \[\log(\frac{ 3x }{ 13 }) = 2\]
How do we get rid of the log, assuming it's base is e?
I dont know but I think its x=1300 / 3
Where did you get that from? Anyway, the next step would be to rearrange the equation, knowing if log_b(y) = x, then y = e^x
Ok it looks like your answer is right, but that would assume that the base is 10.
i just worked it
but I dont know how to imply my answer to get the right anwser
What do you mean by "implying" your answer? I think your answer IS right, if the base of the log is 10. Following on from my previous equation, we would have 3x/13 = 10^2, and we just rearrange that to find x, which would be 1300/3 (as you said) and that is equal to 433.333
oh ok we re-arrange gotcha
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