1. Find the effective rate (APR) for a simple discount note. The maturity value is $10,000 with $148.80 interest accrued for 85 days. Round to the nearest hundredth of a percent. 2. You get a loan...

Answer1. Find the effective rate (APR) for a simple discount note. The maturity value is $10,000<br>with $148.80 interest accrued for 85 days. Round to the nearest hundredth of a percent.<br>2. You get a loan using the discount method. You sign a note, agreeing to repay the lender<br>$10,000 in 90 days. Assuming a discount rate of 9%, determine the APR. Round to the<br>nearest hundredth of a percent.<br>

Extracted text: 1. Find the effective rate (APR) for a simple discount note. The maturity value is $10,000 with $148.80 interest accrued for 85 days. Round to the nearest hundredth of a percent. 2. You get a loan using the discount method. You sign a note, agreeing to repay the lender $10,000 in 90 days. Assuming a discount rate of 9%, determine the APR. Round to the nearest hundredth of a percent.
1. Find the effective rate (APR) for a simple discount note. The maturity value is $10,000<br>with $148.80 interest accrued for 85 days. Round to the nearest hundredth of a percent.<br>2. You get a loan using the discount method. You sign a note, agreeing to repay the lender<br>$10,000 in 90 days. Assuming a discount rate of 9%, determine the APR. Round to the<br>nearest hundredth of a percent.<br>

Extracted text: 1. Find the effective rate (APR) for a simple discount note. The maturity value is $10,000 with $148.80 interest accrued for 85 days. Round to the nearest hundredth of a percent. 2. You get a loan using the discount method. You sign a note, agreeing to repay the lender $10,000 in 90 days. Assuming a discount rate of 9%, determine the APR. Round to the nearest hundredth of a percent.

Jun 06, 2022
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