Suppose you have \( \$ 15,000 \) to invest. Which of the two rates would yield the larger amount in 3 years: \( 8 \% \) compounded daily or \( 7.90 \% \) compounded continuously? Which of the two rates would yield the larger amount in 3 years? \( 8 \% \) compounded daily \( 7.90 \% \) compounded continuously

Suppose that in 1671, a man bought a diamond worth the equivalent of \( \$ 36 \). Suppose that the man had instead been able to put the equivalent of \( \$ 36 \) in a bank at \( 3 \% \) interest compounded continuously. What would that \( \$ 36 \) have been worth in 2003?

\( 3 i l l \) nterest. In his passbook account, he earns \( 5 \% \) simple interest. At the end of one year, Bill earned a total of \( \$ 150 \) interest in his two savings accounts. Which equation is sed to calculate \( x \), the amount Bill invested in his money market account? \( \begin{array}{l}(6000-x)(0.02)(1)+(x)(0.05)(1)=150 \\ (6000-x)(2)(1)+(x)(5)(1)=150 \\ (x)(0.02)(1)+(x)(0.05)(1)=6000 \\ (x)(2)(1)+(6000-x)(5)(1)=150 \\ (x)(0.02)(1)+(6000-x)(0.05)(1)=150\end{array} \)

A university alumni association invested part of \( \$ 22,000 \) in preferred stock that earns \( 8 \% \) annual simple interest, and the remainder in a municipal bond that earns \( 7 \% \). The amount of interest earned each year is \( \$ 1,610 \). How much was invested in each account? annual simple interest. The at \( 7 \% \$ \square \) at \( 8 \% \$ 0 \)

III.- Resuelve los siguientes problemas 1. Inicia una infección zombie con 5 personas infectadas, en la cual el virus se triplica por cada hora que pasa ¿qué cantidad de personas estarán infectadas después de media hora, 2 horas y un dia? 2. El número de bacterias de un cultivo es de 250 , si estas se triplican por hora ¿Cuántas bacterias habrá en 5,10 horas y en uno y dos dias? 3. Una persona invierte \( \$ 25000 \) en un banco con un interés mensual del \( 4 \% \), ¿Cuánto dinero tendrá después de \( 3,9,12 \) y 18 meses? 4. Determina qué opción es mejor si invertir \( \$ 100000 \) a 3 meses con un interés del \( 4 \% \) o \( \$ 50 \) 000 a 10 meses con un interés del \( 2.5 \% \).

Larissa invested \( \$ 19,000 \) in an eleven-year CD giving \( 7.5 \% \) interest, but needed to withdraw \( \$ 2,500 \) after four years. If the CD's penalty for early withdrawal was one year's worth of interest on the amount withdrawn, how much money did Larissa have when the CD reached maturity, not including the amount she withdrew? a. \( \$ 13,612.50 \) b. \( \$ 30,675.00 \) c. \( \$ 30,112.50 \) d. \( \$ 14,175.00 \)