Answer:
Following is the solution for the given problem.
Explanation:
Best order size, EOQ =√2DS/H
EOQ = √2*4700*60/5
EOQ = 336 units.
D = 4700/300 = 15.66.
σ L= √∑σ²
= √3*(5)² = 8.66.
Reorder point, R = D*L+ z σ L
Reorder point, R = 15.66*3 + 1.282*8.66
Reorder point, R = 58 units.
Answer:
The interest payable on the loan is $5,000,option C
Explanation:
The interest is the cost incurred by the company for borrowing the $500,000 since no one is willing to part with their cash in loan agreement except that they have something in return.
The company has taken custody amount for 2 months (from November 1 2021 to 31 December 2021),hence it should recognized an interest payable for 2 months,which is computed thus:
interest payable=$500,000*6%*2/12=$5,000
Answer:
Interest Payable - 2021 = $6653.33 rounded off to 6653
Explanation:
The accrual principle in accounting requires the revenue and expenses for a period to be matched and recorded in their corresponding or respective periods. Thus, even though the interest on note will be paid at maturity in 2022, the interest expense related to the month of November 2021 and December 2021 will be recorded in the current year at 31 December as interest payable.
Interest Payable - 2021 = 499000 * 8% * 2/12
Interest Payable - 2021 = $6653.33 rounded off to 6653
Answer:
$45,000
Explanation:
In this case the market value is $200,000 but the policy limit is only $120,000, with a coinsurance of 80%.
Since the amount of loss = $60,000, the insurance company will pay:
(stop limit / value) x loss = ($120,000 / $160,000*) x $60,000 = 0.75 x $60,000 = $45,000
*the $160,000 value is determined by multiplying the fair market value of the property times the coinsurance = $200,000 x 80% = $160,000
Answer:
As the actual price of such bonds should be $950.51 and the bonds are offered at a lower price, the bonds should be bought at the offered price.
Explanation:
To determine whether the bonds should be bought at the given price or not, we first need to calculate the price of the bond. The formula for the price of the bond is attached.
The interest payed by the bonds can be treated as an annuity.
The semiannual rate will be = 9% / 2 = 4.5%
The number of semi annual payments will be = 7 * 2 = 14
The YTM expressed semi annually will be (r) = 10% / 2 = 5%
Semi annual coupon payment or C = 1000 * 0.045 = 45
Bond Price = 45 * [(1 - (1+0.05)^-14) / 0.05] + 1000 / (1+0.05)^14
Bond Price = 950.5068 rounded off to $950.51
As the actual price of such bonds should be $950.51 and they are offered at a lower price, the bonds should be bought at the offered price.