Hello,
The following problem is bothering me quite a bit. It is...
Solve.
3 x 2^x = 12
The Unit this question is in is about solving exponential equations through expressing each side as a power of the same base, by taking a base (x) logarithm of each side or taking a base 10 logarithm...
Okay.
"Solve the exponential equation with base a algebraically. Approximate the result to three decimal places."
3^2x=80
(fyi, the answer is ln80/2ln3 = 1.994)
Don't understand how to solve, please help!
Hi, I have a couple of problems that involve solving exponential equations using logarithms. One of them I got an answer but I'm not positive whether I did it right, and one of them I have no idea...
3^(4logx)= 5
(4logx)log3=log5
logx=log5/4log3
logx=.698/1.91
logx=.365
10^.365=x...
Hi all,
I wonder what is the best way to introduce logarithms when you're teaching.
My "approach #1" is the one I consider the most natural:
You introduce exponential functions as f(x) = bx, and ask what is the derivative.
It turns out
df/dx = lim(h->0) (bh-1)/h bx.
Now, actually
ln(b)...
I'm having trouble with these type of probles (where a negative log comes up):
(All of this is solving without sigma notation)
Find the number of terms in these geometric sequences and the sum of the numbers.
11, -22, 44,...,704
I know that a1 = 11, r = -2, and an = 704, so I did...
I need help on a lograrith HM:
Solve for X: log(x-1)=log(x-2)-log(x+2)
I got till here: log(x-1)=(log(x-2)/(x+2))
Donot know what to do after wards
***Hey if you could tell me the answer please tell me how you derived it. i want to understand the problem. And Base if course to the 10.