Exponential and Logarithmic Functions

If the population of a certain species of fish decreases by 12% each year, which function type best models this situation?

When modeling data with a logarithmic trend, which equation would you use to predict the value of y when x is increased tenfold?

In modeling population growth using an exponential function $P(t)=P_0e^{rt}$, with $P_0$ being initial population and $r$ being growth rate, what logarithmic equation would you use to find how long it takes for population to double?

If you have an equation involving logarithms where you need to solve for x that looks like $\log_{2}(x+7) = 4$, what is the value of x?

What does it mean if a function is continuous at a point x = c?

What is the base of the common logarithm?

Given $f(x)=\log_{5}(x-7)$, for which domain value does $f(x)=0$ occur?

Which term best describes a logarithmic graph that appears to get infinitely close to an axis but never touches it?

If the population of a certain bacteria culture doubles every 3 hours, which logarithmic function represents the time $t$ in hours it takes for the population to reach $P$ if the initial population is $P_0$?

If $E(X)=\log_{B}(X-9)+C$ Represents General Form For Set Transformed Functions Where $B$ Greater Than Zero Not Equal To One How Will Parameter $C$ Effect Graph?