ASK YOUR TEACHER PRACTICE ANOTHER \( \begin{array}{l}\text { A student has a savings account earning 3\% simple interest. She must pay } \$ 1900 \text { for first-semester tuition by September } 1 \text { and } \\ \$ 1900 \text { for second-semester tuition by January } 1 \text {. How much must she earn in the summer (by September } 1 \text { ) to pay the first- } \\ \text { semester bill on time and still have the remainder of her summer earnings grow to } \$ 1900 \text { between September } 1 \text { and January } 1 \text { ? } \\ \text { (Round your answer to the nearest cent.) } \\ \$\end{array} \).

What was an economic cause of the French Revolution? A. a lack of representation of the third estate in the Estates-General B. increased influence of French thinkers such as Rousseau and Locke C. the government's decision to raise taxes to pay its huge debts D. the rise of Napoleon and his rallying of the citizens against the monarch

To purchase \( \$ 14,300 \) worth of machinery for her business, Christine made a down payment of \( \$ 1500 \) and took out a business loan for the rest. After 2 years of paying monthly payments of \( \$ 567.31 \), she finally paid off the loan. \( \begin{array}{ll}\text { (a) } \begin{array}{l}\text { What was the total amount Christine ended up paying for the machinery } \\ \text { (including the down payment and monthly payments)? } \\ \$ \square\end{array} \\ \text { (b) How much interest did Christine pay on the loan? }\end{array} \)

e) \( \$ 12500 \) invested on 10 years at \( 0.7 \% \) per month

1e appropriate compound interest formula to find the amount that will be in each account, given the stated conditions. \( \$ 26,000 \) invested at \( 3.95 \% \) arrual interest for 2 yea ly \( (n=365) \); (b) continuously nd to the nearest cent as needed.) ne amount that \( \$ 26,000 \) invested at \( 3.95 \% \) annual interest for 2 years compounded continuously is \( \$ \square \) ind to the nearest cent as needed.)

se the appropriate compound interest formula to find the amount that will be in each account, given the stated conditions. \( \$ 26,000 \) invested at \( 3.95 \% \) annual interest lor 2 yeas ) daily ( \( \mathrm{n}=365 \) ); (b) continuously a) The amount that \( \$ 26,000 \) invested at \( 3.95 \% \) annual interest for 2 years compounded daily ( \( n=365 \) ) is \( \$ 28,164.34 \) Round to the nearest cent as needed.) (b) The amount that \( \$ 26,000 \) invested at \( 3.95 \% \) annual interest for 2 years compounded continuously is \( \$ 28,113.20 \) (Round to the nearest cent as needed.)