Solve for X: 3e^(4x) = 6
How far have you gotten on this problem before getting stuck?
Ln e^(4x^3) = Ln 6
ln(2)/4
4x^3 = Ln 6 dont know if its right
thats right so far, keep going :)
do i divide 4 and then cube
I would recommend starting by dividing both sides by 3. :)
divide by four is correct :)
that 3 is a power, it looks like this: \[4x^{3} = \ln(6) \Rightarrow x^{3} = \frac{\ln(6)}{4}\]
so now we gotta get rid of that 3rd power above the x, so im going to take the cube root of both sides: \[x^{3} = \frac{\ln(6)}{4} \Rightarrow x = \sqrt[3]{\frac{\ln(6)}{4}}\] that would be your final answer, i dont have a calculator though, so i cant give you the exact number.
that gives me 0.77 which is wrong though
i think math teacher is right i get .173
ti 89 type in press solve
oh oh, i didnt start from the original problem, i started from the line 4x^3 = ln6. i didnt see the 3 in front of the e, sry >.<
thats ok thanks!
i have a ti 89 and i dont know what you mean MechE_MST
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