Question

38. Rita borrows $4,500 from the bank at 9 percent annually compounded interest to be repaid in three equal annual installmen
31. Xiao Xin is planning to accumulate $40,000 by the end of 5 years by making 5 equal annual deposits. If she plans to make
can you solve these two, and please show the functions to input into a financial calculator. Also why is question 31. answer choice A and not C?
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Answer #1
38) Annual payment= [P x R x (1+R)^N]/[(1+R)^N-1]
Where,
EMI= Equal Monthly Payment
P= Loan Amount
R= Interest rate per period
N= Number of periods  
= [ $4500x0.09 x (1+0.09)^3]/[(1+0.09)^3 -1]
= [ $405( 1.09 )^3] / [(1.09 )^3 -1
=$1777.7464
Value of the loan at the end of 2nd year
=$1777.75/(1.09)
=$1630.96
Interest for the thid year = $1631*0.09
=$147
Correct Option: B
31) Future Value of an Annuity Due
= C*[(1+i)^n-1]/i] * (1+i)
Where,
c= Cash Flow per period
i = interest rate per period
n=number of period
10000= C[ (1+0.09)^5 -1 /0.09] * (1 +0.09)
40000= C[ (1.09)^5 -1 /0.09] * 1.09
= $C[ (1.5386 -1 /0.09] * 1.09
C= $6131.83
C= $6132
Correct option: A
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