Essentials Of Investments
Essentials Of Investments
11th Edition
ISBN: 9781260013924
Author: Bodie, Zvi, Kane, Alex, MARCUS, Alan J.
Publisher: Mcgraw-hill Education,
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Question
Use Table 12-1 to calculate the future value (in $) of the ordinary annuity. (Round your answer to the nearest cent.)
Annuity
Payment
Payment
Frequency
Time
Period (years)
Nominal
Rate (%)
Interest
Compounded
Future Value
of the Annuity
$7,500 every 6 months 5 6 semiannually $  
The table presented is for financial computations related to compound interest rates. It covers a range of interest percentages from 9% to 18%, with periods from 1 to 36.

**Table Layout:**

- **Columns:**
  - The first and last columns list the periods, ranging from 1 to 36.
  - The internal columns correspond to interest rates, varying from 9% to 18%.

- **Values:**
  - Each cell in the middle columns provides a calculated value based on the number of periods and interest rate.
  - These calculations are useful for determining the future value or cost of an investment over a specified period at a specific interest rate.

**Formula Explanation:**

The values in the table are generated with the following formula:

\[
\frac{(1 + i)^n - 1}{i(1 + i)^n}
\]

Where:
- \( i \) represents the interest rate per period.
- \( n \) represents the total number of periods.

These computations are rounded to five decimal places. This table is invaluable for educational purposes, providing a comprehensive reference for understanding the impact of compound interest over varying periods and rates.
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Transcribed Image Text:The table presented is for financial computations related to compound interest rates. It covers a range of interest percentages from 9% to 18%, with periods from 1 to 36. **Table Layout:** - **Columns:** - The first and last columns list the periods, ranging from 1 to 36. - The internal columns correspond to interest rates, varying from 9% to 18%. - **Values:** - Each cell in the middle columns provides a calculated value based on the number of periods and interest rate. - These calculations are useful for determining the future value or cost of an investment over a specified period at a specific interest rate. **Formula Explanation:** The values in the table are generated with the following formula: \[ \frac{(1 + i)^n - 1}{i(1 + i)^n} \] Where: - \( i \) represents the interest rate per period. - \( n \) represents the total number of periods. These computations are rounded to five decimal places. This table is invaluable for educational purposes, providing a comprehensive reference for understanding the impact of compound interest over varying periods and rates.
**Interest Rate Table**

This table displays interest rate factors for various interest rates (1% to 8%) across periods ranging from 1 to 36. The factors were calculated using the formula \(\frac{(1+i)^n - 1}{i(1+i)^n}\) and rounded to five decimal places, where \(i\) is the interest rate per period and \(n\) is the total number of periods.

---

| Periods | 1%      | 2%      | 3%      | 4%      | 5%      | 6%      | 7%      | 8%      | Periods |
|---------|---------|---------|---------|---------|---------|---------|---------|---------|---------|
| 1       | 0.99052 | 0.99010 | 0.98922 | 0.98797 | 0.98614 | 0.95238 | 0.94340 | 0.93458 | 1       |
| 2       | 1.98510 | 1.97040 | 1.95588 | 1.94156 | 1.88609 | 1.89041 | 1.83439 | 1.80782 | 2       |
| 3       | 2.97052 | 2.94099 | 2.91320 | 2.88836 | 2.83718 | 2.67302 | 2.62432 | 2.57710 | 3       |
| 4       | 3.95050 | 3.90197 | 3.85438 | 3.81773 | 3.71010 | 3.62990 | 3.54595 | 3.46511 | 4       |
| 5       | 4.92587 | 4.85343 | 4.78264 | 4.73146 | 4.57971 | 4.45182 | 4.32948 | 4.21236 | 5       |
| 6       | 5.89828 | 5.79548 | 5.69719 | 5.63014 | 5.44719 | 5.24214 | 5.07569 | 4.91732 | 6
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Transcribed Image Text:**Interest Rate Table** This table displays interest rate factors for various interest rates (1% to 8%) across periods ranging from 1 to 36. The factors were calculated using the formula \(\frac{(1+i)^n - 1}{i(1+i)^n}\) and rounded to five decimal places, where \(i\) is the interest rate per period and \(n\) is the total number of periods. --- | Periods | 1% | 2% | 3% | 4% | 5% | 6% | 7% | 8% | Periods | |---------|---------|---------|---------|---------|---------|---------|---------|---------|---------| | 1 | 0.99052 | 0.99010 | 0.98922 | 0.98797 | 0.98614 | 0.95238 | 0.94340 | 0.93458 | 1 | | 2 | 1.98510 | 1.97040 | 1.95588 | 1.94156 | 1.88609 | 1.89041 | 1.83439 | 1.80782 | 2 | | 3 | 2.97052 | 2.94099 | 2.91320 | 2.88836 | 2.83718 | 2.67302 | 2.62432 | 2.57710 | 3 | | 4 | 3.95050 | 3.90197 | 3.85438 | 3.81773 | 3.71010 | 3.62990 | 3.54595 | 3.46511 | 4 | | 5 | 4.92587 | 4.85343 | 4.78264 | 4.73146 | 4.57971 | 4.45182 | 4.32948 | 4.21236 | 5 | | 6 | 5.89828 | 5.79548 | 5.69719 | 5.63014 | 5.44719 | 5.24214 | 5.07569 | 4.91732 | 6
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