Question

In: Accounting

1- Hafers, an electrical supply company, sold $5,000 of equipment to Jim Coates Wiring, Inc. Coates...

1- Hafers, an electrical supply company, sold $5,000 of equipment to Jim Coates Wiring, Inc. Coates signed a promissory note May 12 with 4.8% interest. The due date was August 10. Short of funds, Hafers contacted Charter One Bank on July 20; the bank agreed to take over the note at a 6.5% discount. (Use Days in a year table.)

What proceeds will Hafers receive? (Use 360 days a year. Do not round intermediate calculations. Round your final answer to the nearest cent.)

Proceeds received

2- The Treasury Department auctioned $28 billion in 3-month bills in denominations of $10,000 at a discount rate of 5.550%.

What would be the effective rate of interest? (Use calendar year. Do not round intermediate calculations. Round your answer to the nearest hundredth percent.)

Effective rate of interest         

Solutions

Expert Solution

Question-1
Hafers will receive net proceeds of $5,041.04 or $5,041 from the note.
Number of days from May 12 to May 31st = 19 days
Number of days in June=30 days
Number of days in July = 31 days
Number of days in August = 10 days
Total number of days between May 12 to August 10=19+30+31+10=90 days
Interest on promissory note:-
(5000 x 90/360days x 4.8/100) =$60
Total Amount due on the promissory note = Face Value of the note + Interest on promissory note:-
$5,000+$60=$5060
Number of days between July 20 and August 10 =21 days
Number of days in the year is 360 days
Discount rate is 6.5%
Discount=($5,000 x 21/360 x 6.5/100)=$18.96
Net proceeds=Amount due - Discount on promissory note
$5060 - $18.96=$5,041.04
Hafers will receive net proceeds of $5,041.04 or $5,041 from the note.
Question-2
Effective rate of interest would be 5.58%
Denomination amount=$10,000
Discount rate 5.550%=0.055
Interest on the denomination amount = $10,000 x .055 x 3/12 months = $137.50
Net proceeds after discount= $10,000 – $137.50 = $9,862.50
Effective rate of interest rate =($137.50 / $9,862.50) x (12/3 months)=0.05577=5.58%

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