Kate Milling has calculated that she'll need $$72,000$ to pay for her son's college education, which will start in $15$ years. How much should she save in each of the next $15$ years? Her bank offers an annual interest rate of $2\%($annual compounding$)$ and her first deposit will be one year from now.Kate Milling has calculated that she'll need $$72,000$ to pay for her son's college education, which will start in $15$ years. How much should she save in each of the next $15$ years? Her bank offers an annual interest rate of $2\%($annual compounding$)$ and her first deposit will be one year from now.Kate Milling has calculated that she'll need $$72,000$ to pay for her son's college education, which will start in $15$ years. How much should she save in each of the next $15$ years? Her bank offers an annual interest rate of $2\%($annual compounding$)$ and her first deposit will be one year from now.Kate Milling has calculated that she'll need $$72,000$ to pay for her son's college education, which will start in $15$ years. How much should she save in each of the next $15$ years? Her bank offers an annual interest rate of $2\%($annual compounding$)$ and her first deposit will be one year from now.Kate Milling has calculated that she'll need $$72,000$ to pay for her son's college education, which will start in $15$ years. How much should she save in each of the next $15$ years? Her bank offers an annual interest rate of $2\%($annual compounding$)$ and her first deposit will be one year from now.Kate Milling has calculated that she'll need $$72,000$ to pay for her son's college education, which will start in $15$ years. How much should she save in each of the next $15$ years? Her bank offers an annual interest rate of $2\%($annual compounding$)$ and her first deposit will be one year from now.Kate Milling has calculated that she'll need $$72,000$ to pay for her son's college education, which will start in $15$ years. How much should she save in each of the next $15$ years? Her bank offers an annual interest rate of $2\%($annual compounding$)$ and her first deposit will be one year from now.