The table shows the terms of a fixed-rate mortgage. A 2-column table has 4 rows. The first column is labeled Component with entries (P) Principal, (R) Monthly interest rate, (n) Total number of monthly payments (30-year term), (M) Monthly payment. The second column is labeled Cost with entries 200,000 dollars, 0. 4 percent, 350, 1059 dollars and 85 cents. Which formula should be used to correctly calculate the monthly mortgage payment? M = P StartFraction Left-bracket R (1 minus R) Superscript n Baseline Right-bracket Over (1 R) Superscript n Baseline EndFraction M = P StartFraction Left-bracket R (1 R) Superscript n Baseline Right-Bracket Over Left-bracket (1 R) Superscript n Baseline minus 1 Right-bracket EndFraction M = P StartFraction R Over left-bracket (1 R) Superscript n Baseline minus 1 Right-bracket EndFraction M = P StartFraction Left-bracket R (1 R) Superscript n Baseline Right-Bracket Over (N R) EndFraction.

Respuesta :

The monthly mortgage payment M is determined by taking into consideration the total amount of mortgage, the time period for the mortgage, and the rate of interest charged over the entire principal amount.

The formula to be used for the calculation of the monthly mortgage payment is:

[tex]M=P\dfrac{[R(1+R)^n]}{[(1+R)^n-1]}[/tex]

Where,

[tex]P[/tex] = Principal amount of $200,000

[tex]R[/tex] = Rate of interest of 0.4% per month

[tex]n[/tex] = number of mortgage payments that is 30 years

[tex]M[/tex] = Monthly payments

Thus, based upon the chosen formula the mortgage payment for each month will be determined that will be inclusive of the principal amount and the interest amount at the rate of 0.4% at the beginning or end of each month.

To know more about mortgage payment, refer to the link:

https://brainly.com/question/1542555

Answer:

B. [tex]M=P\frac{[R(1+R^{n})]}{[(1+R)^{n}-1 ]}[/tex]

Explanation:

Correct on edg quiz 2022

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