Find the APR (the stated interest rate) for each case.
Explanation
| t = 12 / Number of months in the compounding period | ||
| APR | = | [(1 + EAR)1 / t – 1] × t |
| APR | = | [(1 + .1069)1 / 12 – 1] × 12 |
| = | .1020, or 10.20% | |
| APR | = | [(1 + .0619)1 / 2 – 1] × 2 |
| = | .061, or 6.10% | |
| APR | = | [(1 + .0846)1 / 4 – 1] × 4 |
| = | .082, or 8.20% | |
Calculator computations:
| NOM | = APR |
| C/Y | = 12 / Number of months in the compounding period |
| EFF | = Effective Annual Rate |
| NOM | = | 10.69 |
| C/Y | = | 12 |
| CPT EFF | = | 10.20 |
| NOM | = | 6.19 |
| C/Y | = | 2 |
| CPT EFF | = | 6.10 |
| NOM | = | 8.46 |
| C/Y | = | 4 |
| CPT EFF | = | 8.20 |
Just in case you are wondering, both EAR and EFF are used to represent the effective annual rate.
No comments:
Post a Comment