NEED ALG 2 HELP ASAP PLEASE!
Here's two of the options as well as the equation.
@math92130 @mathmale @kropot72
Those are the only two choices?
2^y = 5 We know 2^2 = 4 and 2^3 = 8. So y has to be somewhere between 2 and 3, but closer to 2. When x = 5, neither of the two graphs has y a little bigger than 2. There must be a couple of more choices in the answers.
No sorry, let me post the other answers
@aum
@zepdrix
First, make certain you have all four possible answer choices in front of you. I was a bit thrown off because you initially posted only two of the four possible choices. Let's actually solve the given equation, \[2^y=5\] Please take either the common log (log) or the natural log (ln) of both sides of this equation. What do you get?
Write out the new equation that these actions give you.
log(2) 5 = y @mathmale
@mathmale @zepdrix
Yes, that's correct. Now, which of the graphs shows a value of 5 for x and a value of ln (to the base 2) of 5 for y?
Please note that if you are using the "log to the base 2," that's fine, but you could just as well use ln or log; your final answer will be the same.
Hints: Each of the graphs has a dot on it. The dot represents a point (x,y) on the logarithmic graph. When x=5, what value would you expect y to have? Use a calculator, if need be, ot find that y-value, and then decide which of the four given graphs is the correct one.
wait okay let me think sry
When x = 5, y = 2? @mathmale
Roughly 2. Yes. So, which graph would give you approx. this same info?
@mathmale the 4th!
Sorry for my slow response. Yes, that 4th graph is the only one that makes sense. Nice work!
@mathmale thanks so much! do you mind helping me on one last problem?
Go ahead and post it (separately from this one, please).
@chris! I don't see your new question posted yet.
@mathmale i'll post it and tag you! thanks :)
Join our real-time social learning platform and learn together with your friends!