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2. Find the compound amount and the interest if
a. Pr, 000 is invested at \( 13 \% \) compounded quarterly for \( 12 \frac{3}{4} \) years.
b. P11,450 is invested at \( 12 \% \) compounded semiannually for \( 5 \frac{1}{2} \) years.
c. P18,000 is invested at \( 15 \% \) compounded monthly for 4 years.
d. P25,000 is invested at \( 11 \frac{1}{4} \% \) compounded annually for 9 years.
a \( P, 500 \) is invested at \( 6 \frac{1}{2} \% \) compounded every 2 months for 5 years.
3. Find the compound interest due in 6 years if \( \mathrm{P} 17,500 \) is invested at \( 10 \% \) convert quarterly.
4. Find the compound interest due in 7 years and 8 months if \( P 8,500 \) is invested \( 15 \% \) converted monthly.
5. Find the accumulated value of \( \$ 7,000 \) at the end of 10 years at
a. \( 8 \% \) compounded annually.
d. \( 8 \% \) compounded monthly.
b. \( 8 \% \) compounded semiannually.
e. \( 8 \% \) simple interest.
c. \( 8 \% \) compounded quarterly.
6. Accumulate \( P 13,000 \) for 5 years at \( 11 \% \) compounded semiannually.
7. Accumulate \( \mathrm{P} 5,000 \) for \( 7 \frac{1}{4} \) years at \( 15 \% \) compounded quarterly.
8. Accumulate \( \mathrm{P} 14,200 \) for \( 3 \frac{1}{6} \) years at \( 8 \frac{1}{4} \% \) compounded monthly.
9. On May 6, 2009, Dianne borrowed \( \mathrm{P}_{6}{ }^{\text {(T. }} 0 \) and promised to pay the principal and interest at \( 16 \% \) compounded quarterly on Aug. 6,2016 . How much will she repay then?
10. John Paul deposits \( P 26,000 \) in a savings bank that pays interest at \( 6 \% \) compounded semiannually. How much money will he have after 10 years? How much interest will be earned?