If $3500 is deposited at the end of each quarter in an account that earns 7% compounded quarterly, after how many quarters will the account contain $80,000? (Round your answer UP to the nearest quarter.) _____quarters

Q: What is the nominal annual rate of interest compounded monthly at which ​$1663.00 will accumulate to…

A: Number of monthly periods = Number of years×12 =3.25×12=39 Monthly interest rate is calculated using…

Q: $1,200 is deposited every six months in an account that earns 2% compounded semi-annually, how many…

A: Effective interest rate is interest rate after considering impact of compounding and more is…

Q: You want to have $15,000,000 in an account exactly 25 years from today. You will make equal…

A: First we need to calculate future value of annuity by using equation below. Where FV= future value…

Q: How much interest will an account earn if you deposited $605 at the end of every six months for 11…

A: Amount deposited$605Number of years11Interest rate3.50%

Q: periodically in order to make the account last the specified amount of time. Round your answer to…

A: Present value of annuity formula: PVA=A×1-11+rmm×nrm where, PVA = account balance r = rate of…

Q: Use Table 12-1 to solve.   Suppose a certain manufacturer deposits $7,000 at the beginning of each 3…

A: The question is based on the concept of Annuity.

Q: You're prepared to make monthly payments of $360, beginning at the end of this month, into an…

A: Given:FV = $25,390P = $360r (monthly interest rate)n=12 (compounded monthly)

Q: An investor contributes $847.00 per quarter in an account that pays 4.00% APR with quarterly…

A: Quarterly contribution = $847.00APR = 4.00%Number of years = 17 years

Q: If you wish to accumulate $246,000 in 17 years, how much must you deposit today in an account that…

A: Future Value = fv = $246,000Time = t = 17Interest rate = r = 15%

Q: An account today is credited with monthly interest thereby bringing the account balance to $6,660.…

A: The future value of money refers to the amount that an invested sum of money will grow to over a…

Q: You deposit $200 in an account earning 7% compound interest for 6 years. Find the future value and…

A: Future value refers to the projected monetary worth of an investment or asset at a specified date in…

Q: You're prepared to make monthly payments of $310, beginning at the end of this month, into an…

A: The objective of this question is to find out the number of payments required to reach a certain…

Q: How much should be deposited now into an account earning 8.4 % interest per year, compounded every 6…

A: Compound = 6 months = Semiannually = 2Interest Rate = r = 8.4 / 2 = 4.2%Payment = p = $1500Time = t…

Q: Problem 1. Answer the following questions on recurrence relations. a) A person deposits $5000 in an…

A: A recurrence relation is an equation that defines a sequence based on a rule that gives the next…

Q: A. Payback. The company requires all projects to payback within 3 years. Calculate the payback…

A: Payback period = Year of last negative cash flow + (Absolute value of last negative cash flow/Next…

Q: If $6000 is deposited at the end of each half year in an account that earns 6.5% compounded…

A: The value of money refers to the concept that the value of money changes over time due to various…

Q: 1.How much must you deposit in an account today so that you have a balance of $21,829 at the end of…

A: The present value represents the current value of the expected cash flow streCam discounted over the…

Q: Suppose you deposit $2606.00 into an account today. In 7.00 years the account is worth $3969. The…

A: Present Value = pv = $2606Time = t = 7 YearsFuture Value = fv = $3969

Q: How much interest will an account earn if you deposited $605 at the end of every six months for 11…

A: The objective of the question is to calculate the total interest earned on an account where $605 is…

Q: You currently have $4,000 in a bank account that pays an annual rate of 1%, compounded monthly.  You…

A: Dear student, we need to use NPER formula to calculate number of periods(N) in excel.

Q: You invest $8,500 in a savings account that pays interest of 4.8% compounded monthly. To the nearest…

A: The future value function is applied when the investor wants to know how much he/she will get after…

Q: How much would you need to deposit in an account each month in order to have $40,000 in the account…

A: The concept of time value of money will be used and applied to get the solution.   The amount to be…

Q: 1. If $100 is deposited today in an account paying 9 percent compound annual interest, how much will…

A: The concept of time value of money will be used here. As per the concept of time value of money the…

Q: Suppose you invest $1,000.00 in an account with an annual interest rate of 6% compounded monthly…

A: To complete this table we have add simple interest on ending balance and then add deposit balance to…

Q: If for the next 30 years you place $2,000 in equal year-end-deposits into an account earning 5% per…

A: Future Value of Ordinary Annuity refers to the concept which gives out the compounded or future…

Q: 1. If $100 is deposited today in an account paying 9 percent compound annual interest, how much will…

A: The first question is asking for the future value of a single sum. The formula for future value is…

Q: Suppose you invest $3,800 today in an account that earns a nominal annual rate (inom) of 12 percent,…

A: Compound = Quarterly = 4Present Value = pv = $3800Interest rate = r = 12 / 4 = 3%Time = t = 12 * 4 =…

Q: You're prepared to make monthly payments of $260, beginning at the end of this month, into an…

A: This is related to the concept of time value of money. Amount invested today or invested each month…

Mortgages

A mortgage is a formal agreement in which a bank or other financial institution lends cash at interest in return for assuming the title to the debtor's property, on the condition that the obligation is paid in full.

Mortgage

The term "mortgage" is a type of loan that a borrower takes to maintain his house or any form of assets and he agrees to return the amount in a particular period of time to the lender usually in a series of regular equally monthly, quarterly, or half-yearly payments.