Se vende un pantalón en S/. 120 ganando el \( 30 \% \) del precio de costo más el \( 9 \% \) del precio de venta. ¿Cuál es el precio de costo del pantalón? \( \begin{array}{lll}\text { a) S/.84 } & \text { b) S/. } 168 & \text { c) S/. } 126 \\ \text { d) S/.42 } & \text { e) S/.35 }\end{array} \)

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.)

To pay for an \( \$ 18,500 \) motorcycle, Chris made a down payment of \( \$ 4500 \) and took out a loan for the rest. On the loan, he paid monthly payments of \( \$ 309.89 \) for 4 years. \( \begin{array}{ll}\text { (a) } \begin{array}{l}\text { What was the total amount chris ended up paying for the motorcycle } \\ \text { (including the down payment and monthly payments)? } \\ \$ \square\end{array} \\ \text { (b) How much interest did Chris pay on the loan? }\end{array} \)

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

When Justin drives between Austin to Houston, he drives an average speed of 65 miles per hour. It takes 2 hour and 30 minutes for Justin to make the trip. His car averages 30 miles per gallon of gas. If gas costs \( \$ 3.45 \) per gallon, what is Justin's cost for each mile driven?

Use the appropriate compound interest formula to find the amount that will be in each account, given the stated conditions. \( \$ 27,500 \) invested at \( 3.85 \% \) annual interest for 4 years compounded (a) daily ( \( \mathrm{n}=365 \) ); (b) continuously (a) The amount that \( \$ 27,500 \) invested at \( 3.85 \% \) annual interest for 4 years compounded daily ( \( n=365 \) ) is \( \$ \square \) (Round to the nearest cent as needed.) (b) The amount that \( \$ 27,500 \) invested at \( 3.85 \% \) annual interest for 4 years compounded continuously is \( \$ \square \) (Round to the nearest cent as needed.)