Jermaine sets up an IRA that pays an interest rate of $3\mathrm{.}6\%,$ compunded quarterly. If he contributes $$4210\mathrm{.}00$ at the end of every $3$ months, how much will the IRA be worth after $11$ years of making these payments? $($Round your answer to the nearest cent$)$

Time Value of Money Solver

Enter the given values.

$N$:$=$

Number of Payment Periods

I: $\%=$

Solve

Annual Interest Rate as a Percent

$PV$: $=$

Present Value

PMT: $=$

Solve

Payment

FV: $=$

Solve

Future Value

P$/$Y:

Payments per Year

$\frac{C}{Y}$ :

Compounding Periods per Year

$PMT$: $=$