Answer to: What is the EAR for a nominal rate of 12% (a) compounded semiannually? (b) compounded quarterly? (c) compounded monthly? (d) compounded...
m = number of compounding periods For example, if a loan's stated (nominal) rate is 8% and it's compounded semi-annually then the effective interest rate (e) would be: e = [1 + .08/2]2- 1 = 8.16% Treasury Inflation Protected Securities (TIPS) allow investors to preserve their sav...
a认真 的学习态度 Earnest study manner [translate] aWhat is the effective annual rate (EAR) of 8% nominal annual compounded monthly, quarterly, semiannually, and annually? 什么是有效的年率(耳朵)的被配制的8%有名无实的年鉴月度,季刊,每半年和年年? [translate] ...
What is the maturity value of a $3000 loan for 18 months at 8% compounded semiannually? 3000+3000*8%=3240 3240+3240*8%=3499.2 3499.2+3499.2*8%=3779.136
Answer to: If you take out a bank loan with a 17% quoted nominal interest rate that is compounded semiannually, what is the effective annual rate...
一道关于利率的数学题 英文1:what equal deposits,one made now and another made 6 nonths later,will accumulate to $1000 in 1 year at 7.5% compounded semi-annually?2:Determine,to the nearest half year,how long it ill take $100 to accumulate t
Interest is a return on an investment to compensate and incentivize the lending of funds. Interest rates are determined based on market factors of risk and assessments of the soundness of the borrower.Answer and Explanation: To find the semi-annually compounded interest rat...
the Treasury and is announced every six months on the first business day in May and the first business day in November. That fixed rate is then applied to all Series I bonds issued during the next six months, is compounded semiannually and does not change throughout the life of the bond...
Your interest could be compounded daily, monthly, quarterly, semiannually or annually. The more frequent compounding periods, the greater amount of interest and the faster your money grows. How to take advantage of compounding interest Once you know how compound interest can harm or help you, ...
Kevin invested $8,000 for one year at a simple annual interest rate of 6 percent and invested $10,000 for one year at an annual interest rate of 8 percent compounded semiannually. What is the total amount of interest that Kevin earned on the two investments?