You are considering two loans. The terms of the two loans are equivalent with the exception of the interest rates. Loan M offers a rate of 9.1 percent, compounded semiannually. Loan N offers a rate of 8.95 percent, compounded daily. Which loan should you select and why?
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- General accounting(a) Determine the effective rate of interest for 4.275% compounded semiannually. Round your final answer to 3 decimal places. (b) Determine the effective rate of interest for 4.25% compounded continuously. Round your final answer to 3 decimal places. (c) If offered a loan at 4.275% compounded semiannually and a loan at 4.25% compounded continuously, which loan would you take? You must use your responses from parts (a) and (b) to explain your reasoning.You are looking at a one-year loan of $18,000. The interest rate is quoted as 7.4 percent plus two points. A point on a loan is 1 percent (one percentage point) of the loan amount. Quotes similar to this one are common with home mortgages. The interest rate quotation in this example requires the borrower to pay two points to the lender up front and repay the loan later with 7.4 percent interest. a. What rate would you actually be paying here? (Do not round intermediate calculations and enter your answer as a percent rounded to 2 decimal places, e.g., 32.16.) b. What is the EAR for a one-year loan with a quoted interest rate of 10.4 percent plus two points? (Do not round intermediate calculations and enter your answer as a percent rounded to 2 decimal places, e.g., 32.16.) a. Interest rate b. EAR 9.41 % 10.61 % Is your answer affected by the loan amount? No Yes
- You are taking out a single-payment loan that uses the simple interest method to compute the finance charge. You need to figure out what your payment will be when the loan comes due. The equation to calculate the finance charge is: FsFs = Amount of Loanx Interest Ratex Term of Loan where FsFs is the finance charge for the loan, and the term of the loan is in . You’re borrowing $10,000 for two years with a stated annual interest rate of 6%.You are offered two different loans with identical terms, except the interest rates are different. Loan A has a rate of 6% compounded monthly and Loan B has a rate of 5.9% compounded weekly. Loan is better because A B C D A; the interest is compounded less frequently. A; the effective annual rate is 6.07%. B; the effective annual rate is 6.07%. B; the annual percentage rate is lower.Please correct answer this question
- Consider two loans with a 1-year maturity and identical face values: a(n) 8.3% loan with a 0.99% loan origination fee and a(n) 8.3% loan with a 4.9% (no-interest) compensating balance requirement. Which loan would have the higher effective annual rate (EAR)? Why? The EAR in the first case is %. (Round to one decimal place.)Find the APR of the loan given the amount of the loan, the number and type of payments, and the add-on interest rate. Loan amount, $9,000; three yearly payments; rate = 8% The annual percentage rate is%. (Type an integer or a decimal.)In a discount interest loan, you pay the interest payment up front. For example, if a 1-year loan is stated as $42,000 and the interest rate is 8.50%, the borrower “pays” 0.0850 × $42,000 = $3,570 immediately, thereby receiving net funds of $38,430 and repaying $42,000 in a year. a. What is the effective interest rate on this loan? (Do not round intermediate calculations. Enter your answer as a percent rounded to 2 decimal places.) b. What is the effective annual rate on a 1-year loan with an interest rate quoted on a discount basis of 18.50%? (Do not round intermediate calculations. Enter your answer as a percent rounded to 2 decimal places.)
- You are looking at a one-year loan of $10,000. The Interest rate is quoted as 9.7 percent plus two points. A point on a loan is 1 percent (one percentage point) of the loan amount. Quotes similar to this one are common with home mortgages. The Interest rate quotation in this example requires the borrower to pay two points to the lender up front and repay the loan later with 9.7 percent Interest. What rate would you actually be paying here? Note: Do not round Intermediate calculations and enter your answer as a percent rounded to 2 decimal places, e.g., 32.16. Interest rate %You are looking at a one-year loan of $12,500. The interest rate is quoted as 9.5 percent plus four points. A point on a loan is 1 percent (one percentage point) of the loan amount. Quotes similar to this one are common with home mortgages. The interest rate quotation in this example requires the borrower to pay four points to the lender up front and repay the loan later with 9.5 percent interest. What rate would you actually be paying here?If you borrow $9,983 and are required to pay back the loan in five equal annual installments of $2,500, what is the interest rate associated with the loan? Use Appendix D or a financial calculator to solve this problem. (Round your answer to the nearest whole percent.