A series of cash flows are established on an account as listed below. - Payment of P1.325 at the end of the 2nd, 4th, and 7th year at an interest rate of 7.35% compounded quarterly. - Payment of P1.250 at the end of 2nd, and 5th year at an interest rate of 8.25% compounded semi-annually. - Withdrawal of P1,680 at the end of 3rd, and 6th year at an interest rate of 6.15% compounded bimonthly. Determine the following: Net present worth of all cash flows (indicate negative cash flows by adding negative sign to your answer). Future worth of all payments after 12 years. Amount to be added (positive or negative cash flow) at the end of 4th year at an interest rate of 10% compounded annually, to balance the cash flows.

If Phil borrows $25,000 from a loan company at an interest rate of 3.5% per year compounded weekly, and plans to make a payment of $850 per quarter, how may years will it take him to pay off the loan?If Phil borrows $25,000 from a loan company at an interest rate of 3.5% per year compounded weekly, and plans to make a payment of $850 per quarter, how may years will it take him to pay off the loan?

If a nominal interest rate of 8% is compounded continuously, determine the unknown quantity in each of the following situations: a. What uniform EOY amount for 11 years is equivalent to $9,000 at EOY 11? b. What is the present equivalent value of $950 per year for 13 years? c. What is the future equivalent at the end of the sixth year of $232 payments made every six months during the six years? The first payment occurs six months from the present and the last occurs at the end of the sixth year. d. Find the equivalent lump-sum amount at EOY nine when P = $900. Click the icon to view the interest and annuity table for continuous compounding when i = 8% per year. a. The uniform EOY amount is $ (Round to the nearest dollar.) b. The present equivalent value $950 per year for 13 years is $ c. The future equivalent is $ (Round to the nearest dollar.) d. The equivalent lump-sum amount is (Round to the nearest dollar.) (Round to the nearest dollar.)

Lindsey plans to deposit her annual bonus into a savings account that pays 3% interest compounded annually. The size of her bonus increases by $1000 each year, and the initial bonus amount she will deposit at the end of year 1 is $2,500. a) Determine how much will be in the account immediately after the 6th deposit. b) What's the future value if she only plans to deposit her annual bonus for 8 years (the last deposit is at the end of year 8)? c) What's the future value if she only plans to deposit her annual bonus for 8 years (the last deposit is at the end of year 8), but also plans to skip the deposits at the end of years 3 and 6?