The rule of the compounded interest is

P is the initial amount
r is the ratio in decimal
n is the number of the periods in a year
t is the time in years
Since she will invest $75,000 for 4 years at 10.5% compounded annually, then

Substitute them in the rule above

We will add it to the amount she pays now to find the total amount she must pay

She needs now $136,817.6538