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Can someone help me list them with Excel, please. 1.Determine the Monthly Mortga

ID: 2811541 • Letter: C

Question

Can someone help me list them with Excel, please.

1.Determine the Monthly Mortgage Payment for a $1,000,000 loan at 3.00% and a 5-year amortization schedule.

2.How much Principal remains after 2 years?

3.What is the Interest and Principal portion of the 8th Monthly Payment?

4.If Year 1’s NOI is $400,000, what is the DSCR?

5.Lenders are willing to finance small, multifamily properties at a 70% LTV, and are extending loans at 4.00% on a 30-year amortization. Equity investors are seeking a yield of around 11.00%. Derive the cap rate using the Band of Investment/Ellwood Method.

Explanation / Answer

1.

If the loan amount is P, rate on interest (monthly is r, and loan term is n the EMI will be

EMI = P*r[(1 +r)^n]/ [(1+ r)^n- 1]

Where,

              Loan amount (P) = $1000000

                Time (n) = 60 Period

               Interest rate [r] = 0.25% /Period

Let's put all the values in the formula to calculate EMI

EMI = 1000000*0.0025[(1 +0.0025)^60]/ [(1+ 0.0025)^60- 1]

        = 2500[(1.0025)^60]/ [(1.0025)^60- 1]

        = 2500[1.1616167816]/ [1.1616167816- 1]

        = 2500[1.1616167816]/ [0.1616167816]

        = 2500[7.18747626391293]

        = 17968.69

So EMI will be $17968.69

2.

If the total loan amount is P, periodic interest rate is (i), and total loan period is (t), and number of emi paid is [c]

we can find remaining loan amount (B) using below formula

B = P [(1 + i) ^n - (1 + i) ^c]/ [(1 + i) ^n -1]

Where,

                  Loan amount (P) = $1000000

                  Interest rate = 0.25% per period

                  Total loan term (n) = 60 months

                  Loan paid for period [c] = 24 months

Let's put all the values in the formula

B = 1000000* [(1 + 0.0025) ^60 - (1 + 0.0025) ^24]/ [(1 + 0.0025) ^60 - 1]

    = 1000000* [(1.0025) ^60 - (1.0025) ^24]/ [(1.0025) ^60 - 1]

    = 1000000* [1.1616167816 - 1.0617570443]/ [1.1616167816 - 1]

    = 1000000* [0.0998597373/ 0.1616167816]

    = 1000000* 0.6178797543

    = 617879.75

So remaining loan amount is $617879.75

3.

Period

Loan balance

Periodic Payment (EMI)

Interest

Principle Payment

Remaining Loan

0

1000000

1

1000000.00

17968.69

2500.00

15468.69

984531.31

2

984531.31

17968.69

2461.33

15507.36

969023.95

3

969023.95

17968.69

2422.56

15546.13

953477.82

4

953477.82

17968.69

2383.69

15585.00

937892.82

5

937892.82

17968.69

2344.73

15623.96

922268.86

6

922268.86

17968.69

2305.67

15663.02

906605.84

7

906605.84

17968.69

2266.51

15702.18

890903.67

8

890903.67

17968.69

2227.26

15741.43

875162.24

In 8th payment Interest = $2227.26 and Principle = 15741.43

Period

Loan balance

Periodic Payment (EMI)

Interest

Principle Payment

Remaining Loan

0

1000000

1

1000000.00

17968.69

2500.00

15468.69

984531.31

2

984531.31

17968.69

2461.33

15507.36

969023.95

3

969023.95

17968.69

2422.56

15546.13

953477.82

4

953477.82

17968.69

2383.69

15585.00

937892.82

5

937892.82

17968.69

2344.73

15623.96

922268.86

6

922268.86

17968.69

2305.67

15663.02

906605.84

7

906605.84

17968.69

2266.51

15702.18

890903.67

8

890903.67

17968.69

2227.26

15741.43

875162.24

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