c$)$ Determine the approximate population after $10$ days. Which tool do you pref fop to use for this: the equation or the graph? Explain why.

d$)$ Detormine the approximate population after $3$ months. Which tool do you prefer to use for this: the equation or the graph? Explain why.

$10.$ Most savings accounts offer compound interest. After each compounding period, interest earned is added to the principal $($the initial deposit amount$).$ The amount, $\backslash ($ A $\backslash ),$ in dollars, in an account earning interest, compounded annually, with a single deposit can be calculated using the formula $\backslash ($ A$=$P$(1+$i$)^\{$n$\}\backslash ),$ where $\backslash ($ P $\backslash )$ is the principal, in dollars; $\backslash ($ i $\backslash )$ is the annual interest rate $($expressed as a decimal$)$; and $\backslash ($ n $\backslash )$ is the number of years for which the principal earns interest. Marvin deposits $\backslash (\backslash$$ $100\backslash )$ into an account that pays interest at $\backslash (5\backslash \%\backslash )$ per year, compounded annually.

a$)$ Write the annual interest rate as a decimal. Substitute this value into the formula.

b$)$ Copy and complete the table.

$\backslash [$

$\backslash$begin$\{$aligned$\}$

A & $=100(\backslash$hat$\{$i$\}+0\mathrm{.}05)^\{1\}\backslash \backslash$

& $=100(1,25)^\{1\}\backslash \backslash$

& $=105$

$\backslash$end$\{$aligned$\}$

$\backslash ]$

c$)$ Calculate the first and second differences.

d$)$ Graph the function.

e$)$ If interest is only paid at the end of each compounding period, do the points between the values in the table have meaning? Explain why or why not.

f$)$ Is this function exnonentinls Fenlain.

solve all of the parts please