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Problem with re-arranging a solution of mine
So this is the question:
$h (x) = 4 \exp (x - 4) h^{- 1} (x) = \ln (\frac{}{})$
It wants me to enter in the inverse function of the log on the left side of the photo. I have my answer, $(e^{y} + 16) / 4$ , first of all, I have no idea if it is right or not, secondly, How would I transform it to fit in the areas given in the field provided on the right side? And if my answer is wrong, please do tell my where my mistakes are, there is one fraction, and one box that can be anything, as in $+ x$ or $- y$ , thank you in advance

poklanima5lqp3 2022-05-08

Solve for y: $\log_{6} (2 + 3 y) = 3$ .

Jazmine Sweeney 2022-05-02

Solve for a in the equation $3 = \log_{7} (- 3 - 6 a)$ .

Ellie Castro 2022-05-02

Solve for x in the equation $3 = \log_{3} (- 4 - x)$ .

Davin Sheppard 2022-05-02

Solve for x in the equation $4 = \log_{2} (7 + 4 x)$ .

Porter Mccullough 2022-05-01

Solve for s: $\log_{2} (7 + 6 s) = 7$ .

juniorychichoa70 2022-05-01

Solve for q: $\log_{4} (4 + 6 q) = 1$ .

Jakayla Benton 2022-05-01

Simple inequality help
I need a function $f (x)$ that satisfies the properties bellow for all integers $k$
$\frac{\log (k + 1)}{k + 1} - \log (1 + \frac{1}{k}) + f (k + 1) - f (k) < 0$
$lim_{k \Rightarrow \infty} f (k) = 0$
I don't think it should be very hard sense if I let $f (x) = 0$ , the entire thing is already very close to zero. In addition if you find a function that doesn't work for the first few values 1,2,3.. etc, thats fine too. I would appreciate any help, thanks.

Terrence Moore 2022-05-01

Simplify a logarithm function
$2 \log \sqrt[4]{10} - \ln e^{- 7} + \log_{9} \sqrt{3}$
I want to simplify this function. I believe that $2 \log \sqrt[4]{10}$ can become $\log \sqrt{10}$ but now I'm stuck.
Is it possible that ${\ln e}^{- 7}$ can be just $- 7$ ?

Magdalena Norton 2022-04-30

Solve for w in the equation $\log_{5} (- 1 - 6 w) = 3$ .

Taliyah Spencer 2022-04-30

Solve for x in the equation $\log_{4} (1 - 2 x) = 4$ .

pettingyg0 2022-04-30

Solve for a in the equation $1 = \log_{3} (1 - 5 a)$ .

Gage Potter 2022-04-30

Solve for y: $\log_{4} (4 - 7 y) = 3$ .

Finding logarithms questions and answers online is always pure luck, especially if these are provided with detailed answers to questions. This is exactly what you can find below regardless of your practical application, college course, or complexity. These logarithms questions are related to higher education courses, which is why they will help you find the answers to what you currently have. When you deal with logarithmic equations you are approaching an exponential equation where the variable appears in an exponent as it’s in (log b (bx) = x. It also shows that the logarithmic graph equation can be represented as well.

Algebra II

log(7000)=3

log(5000)=3

log(4000)=3

log(2000)=3

log(1000)=7

log(1000)=6

log(3000)=3