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Levart [38]
2 years ago
11

Jayden wants to take out a loan of $2,500 with interest that compounds monthly. Use the formula A = P(1 + rn)n∗t to find which o

f these loan terms will have the lowest total cost.
Mathematics
2 answers:
Lady bird [3.3K]2 years ago
7 0

Answer:

$3125

Step-by-step explanation:

Let,

Time = 2 years

R = 5 % = 0.5

Now,

A = 2500(1 + 0.5/2)¹

A = 2500 × (2 + 0.5/2)

A = 2500 × 2.5/2

A = 1250 × 2.5

A = $3125

sertanlavr [38]2 years ago
4 0

Answer:

4072

Step-by-step explanation:

I don't have any other loan terms to see, so i will assume that it's over a period of 10 years compounded at interest of 5%. If its not, you can just use the process I use to calculate the other loan terms cost.

So, you plug in the values. We know the final amount, A is equal to the original amount P, 2500, and the time is 10 years.

So A = 2500(1 + 0.05)^10 which equals 4072

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The formula in cell C2 is =A$2. Autofill is used by dragging C2's autofill box across to D2, E2, and F2. What formulas will appe
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8 0
2 years ago
HELP ASAP!!!!! 50 points!!! Please teach me how to find the answer!!
nalin [4]

Case 11: Amount of monthly payment is $551.25

Case 12: Amount of monthly payment is $1361.77

Case 13: Amount of monthly payment is $814.03

Case 14: Amount of monthly payment is $656.25

Case 15: Amount of monthly payment is $897.6

Case 16: Amount of monthly payment is $2018.26

<u>Step-by-step explanation:</u>

Case 11:

Step 1: converting your annual interest rate to a monthly interest rate by dividing by 12

Monthly rate =  \frac{8 \%}{12}=\frac{0.08}{12}=0.00666

Step 2: add 1 to the monthly rate

1+0.00666 = 1.00666

Step 3: multiply the number of years in the term of the mortgage by 12 to calculate the number of monthly payments you’ll make

The number of monthly payments = 30(12) = 360 months

Step 4: raise the result of 1 plus the monthly rate to the negative power of the number of monthly payments

        1.00666^{(-360)} = 0.0936

Step 5: subtract that result (obtained from step 4) from 1

       1 – 0.0936 = 0.906

Step 6: divide the monthly rate by the result obtained from step 5

          \frac{0.0066}{0.906}=0.00735

Step 7: multiple the result by the amount you borrowed ($75,000).

Amount of monthly payment= 0.00735(75000) = $551.25

Case 12:

Step 1: converting your annual interest rate to a monthly interest rate by dividing by 12

Monthly rate =  \frac{11 \%}{12}=\frac{0.11}{12}=0.00916

Step 2: add 1 to the monthly rate

1+0.00916 = 1.00916

Step 3: multiply the number of years in the term of the mortgage by 12 to calculate the number of monthly payments you’ll make

The number of monthly payments = 20(12) = 240 months

Step 4: raise the result of 1 plus the monthly rate to the negative power of the number of monthly payments

      1.00916^{(-240)}=0.1121

Step 5: subtract that result (obtained from step 4) from 1

      1 – 0.1121 = 0.8879

Step 6: divide the monthly rate by the result obtained from step 5

         \frac{0.00916}{0.8879}=0.0103

Step 7: multiple the result by the amount you borrowed ($132,000).

Amount of monthly payment= 0.0103(132000) = $1361.77

Similarly,

Case 13:

Monthly rate =  \frac{9 \%}{12}=\frac{0.09}{12}=0.0075

      1+0.0075 = 1.0075

The number of monthly payments = 25(12) = 300 months

      1.0075^{(-300)}=0.1063

        1 – 0.1063 = 0.8937

          \frac{0.0075}{0.8937}=0.0084

Amount of monthly payment= 0.0084(97000) = $814.03

Case 14:

Monthly rate =  \frac{8 \%}{12}=\frac{0.08}{12}=0.00666

1+0.00666 = 1.00666

The number of monthly payments = 30(12) = 360 months

          1.00666^{(-360)}=0.09166

          1 – 0.09166 = 0.9083

             \frac{0.00666}{0.9083}=0.0073

Amount of monthly payment= 0.0073(89500) = $656.25

Case 15:

Monthly rate =  \frac{10 \%}{12}=\frac{0.10}{12}=0.00833

1+0.00833 = 1.00833

The number of monthly payments = 10(12) = 120 months

        1.00833^{(-120)}=0.36955

        1 – 0.36955 = 0.6304

            \frac{0.00833}{0.6304}=0.0132

Amount of monthly payment= 0.0132(68,000) = $897.6

Case 16:

Monthly rate = \frac{9 \%}{12}=\frac{0.09}{12}=0.0075

1+0.0075 = 1.0075

The number of monthly payments = 15(12) = 180 months

           1.0075^{(-180)}=0.2605

         1 – 0.2605 = 0.7395

           \frac{0.0075}{0.7395}=0.01014

Amount of monthly payment= 0.01014(199,000) = $2018.26

6 0
3 years ago
E value of n?What is131160eAnswer:
Anna71 [15]
N= 69 degrees, angle sum of triangle
8 0
3 years ago
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