The question seems to be asking about the difference in effective annual return (EAR) based on different compounding intervals, all with the same nominal rate of 10%.

1. EAR Annual 10.00%: This means that the interest is compounded once a year. So, if you invest $100, at the end of the year you will have $110.

2. EAR Quarterly 10.38%: This means that the interest is compounded four times a year. So, every three months, the interest is calculated and added to the balance. This results in a higher effective return because the interest is being compounded more frequently.

3. EAR Monthly 10.47%: This means that the interest is compounded twelve times a year. So, every month, the interest is calculated and added to the balance. This results in an even higher effective return because the interest is being compounded even more frequently.

4. EAR Daily (365) 10.52%: This means that the interest is compounded every day of the year. So, every day, the interest is calculated and added to the balance. This results in the highest effective return because the interest is being compounded the most frequently.

In summary, the more frequently interest is compounded, the higher the effective return will be. This is because each time interest is compounded, it is added to the balance, and then future interest calculations are based on this higher balance.

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The question seems to be asking about the difference in effective annual return (EAR) based on different compounding intervals, all with the same nominal rate of 10%.

1. EAR Annual 10.00%: This means that the interest is compounded once a year. So, if you invest $100, at the end of the year you will have $110.

2. EAR Quarterly 10.38%: This means that the interest is compounded four times a year. So, every three months, the interest is calculated and added to the balance. This results in a higher effective return because the interest is being compounded more frequently.

3. EAR Monthly 10.47%: This means that the interest is compounded twelve times a year. So, every month, the interest is calculated and added to the balance. This results in an even higher effective return because the interest is being compounded even more frequently.

4. EAR Daily (365) 10.52%: This means that the interest is compounded every day of the year. So, every day, the interest is calculated and added to the balance. This results in the highest effective return because the interest is being compounded the most frequently.

In summary, the more frequently interest is compounded, the higher the effective return will be. This is because each time interest is compounded, it is added to the balance, and then future interest calculations are based on this higher balance.

Knowee AI · Accepted Answer

The question seems to be asking about the difference in effective annual return (EAR) based on different compounding intervals, all with the same nominal rate of 10%.

1. EAR Annual 10.00%: This means that the interest is compounded once a year. So, if you invest $100, at the end of the year you will have $110.

2. EAR Quarterly 10.38%: This means that the interest is compounded four times a year. So, every three months, the interest is calculated and added to the balance. This results in a higher effective return because the interest is being compounded more frequently.

3. EAR Monthly 10.47%: This means that the interest is compounded twelve times a year. So, every month, the interest is calculated and added to the balance. This results in an even higher effective return because the interest is being compounded even more frequently.

4. EAR Daily (365) 10.52%: This means that the interest is compounded every day of the year. So, every day, the interest is calculated and added to the balance. This results in the highest effective return because the interest is being compounded the most frequently.

In summary, the more frequently interest is compounded, the higher the effective return will be. This is because each time interest is compounded, it is added to the balance, and then future interest calculations are based on this higher balance.

See how the effective return varies betweeninvestments with the same nominal rate(10%), but different compounding intervals.– EAR ANNUAL 10.00%– EAR QUARTERLY 10.38%– EAR MONTHLY 10.47%– EAR DAILY (365) 10.52%32??

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