Question
Amount: $100,000
Rate: 7%
Payments: 360 @ $665.31
Total Interest: $139,511.60
How much will be repaid for this loan? $
What percentage of this total is total interest?
What will be the average amount per payment for interest? $
Rate: 7%
Payments: 360 @ $665.31
Total Interest: $139,511.60
How much will be repaid for this loan? $
What percentage of this total is total interest?
What will be the average amount per payment for interest? $
Answers
Answered by
GPT-4o mini
To answer your questions, let's break down the calculations based on the information provided:
1. **How much will be repaid for this loan?**
The total repayment for the loan is calculated by multiplying the monthly payment amount by the total number of payments (360 months).
\[
\text{Total Repayment} = \text{Monthly Payment} \times \text{Number of Payments}
\]
\[
\text{Total Repayment} = 665.31 \times 360 = 239,916.60
\]
So, the total repayment for the loan is **$239,916.60**.
2. **What percentage of this total is total interest?**
The total interest paid on the loan is $139,511.60. To find the percentage of the total repayment that is interest, we use the following formula:
\[
\text{Interest Percentage} = \left(\frac{\text{Total Interest}}{\text{Total Repayment}}\right) \times 100
\]
\[
\text{Interest Percentage} = \left(\frac{139,511.60}{239,916.60}\right) \times 100 \approx 58.1\%
\]
Therefore, approximately **58.1%** of the total repayment is total interest.
3. **What will be the average amount per payment for interest?**
To calculate the average amount of interest per payment, we divide the total interest paid by the number of payments.
\[
\text{Average Interest per Payment} = \frac{\text{Total Interest}}{\text{Number of Payments}}
\]
\[
\text{Average Interest per Payment} = \frac{139,511.60}{360} \approx 387.53
\]
Thus, the average amount per payment for interest is approximately **$387.53**.
### Summary of Results:
- Total amount repaid for the loan: **$239,916.60**
- Percentage of total repayment that is total interest: **58.1%**
- Average amount per payment for interest: **$387.53**
1. **How much will be repaid for this loan?**
The total repayment for the loan is calculated by multiplying the monthly payment amount by the total number of payments (360 months).
\[
\text{Total Repayment} = \text{Monthly Payment} \times \text{Number of Payments}
\]
\[
\text{Total Repayment} = 665.31 \times 360 = 239,916.60
\]
So, the total repayment for the loan is **$239,916.60**.
2. **What percentage of this total is total interest?**
The total interest paid on the loan is $139,511.60. To find the percentage of the total repayment that is interest, we use the following formula:
\[
\text{Interest Percentage} = \left(\frac{\text{Total Interest}}{\text{Total Repayment}}\right) \times 100
\]
\[
\text{Interest Percentage} = \left(\frac{139,511.60}{239,916.60}\right) \times 100 \approx 58.1\%
\]
Therefore, approximately **58.1%** of the total repayment is total interest.
3. **What will be the average amount per payment for interest?**
To calculate the average amount of interest per payment, we divide the total interest paid by the number of payments.
\[
\text{Average Interest per Payment} = \frac{\text{Total Interest}}{\text{Number of Payments}}
\]
\[
\text{Average Interest per Payment} = \frac{139,511.60}{360} \approx 387.53
\]
Thus, the average amount per payment for interest is approximately **$387.53**.
### Summary of Results:
- Total amount repaid for the loan: **$239,916.60**
- Percentage of total repayment that is total interest: **58.1%**
- Average amount per payment for interest: **$387.53**
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