Answer:
a. 575 units
b. 107.83 orders
c. 3.38 days
Explanation:
a. The computation of the economic order quantity is shown below:
= 
where,
Annual demand = 62,000 disk
Ordering cost = $16
Carrying cost = $0.25 × 24% = $6
Now put these values to the above formula
So, the value would equal to
= 
= 575 units
b. The number of orders would be equal to
= Annual demand ÷ economic order quantity
= 62,000 ÷ 575 units
= 107.83 orders
c. The frequently order would be
= Total number of days in a year ÷ number of orders in a year
= 365 days ÷ 107.83 orders
= 3.38 days
Answer:
the nominal wage rate in 2005 and in 2006 is 15.98 and 16.61 respectively
Explanation:
The computation of the nominal wage rate in 2005 and in 2006 is shown below:
For the year 2005
= $8.18 × $195.3 ÷ 100
= 15.98
And, for the year 2006
= $8.24 × 201.60 ÷ 100
= 16.61
In this way it should be calculated
hence, the nominal wage rate in 2005 and in 2006 is 15.98 and 16.61 respectively
I think its deflation or inflation
The amount deductible by Robert for year 2021 against the meal and entertainment expenses will be 50% that is $420 from the total expense amount of $840.
<h3>What is business deductions?</h3>
The business deductions are the amounts those are allowed to be deducted while filling the income tax. There is certain criteria to deduct different expenses.
As per the IRS regulation, when the tax payer is self-employed then the amount that can be deducted against meal and entertainment can be 50% of the total expense.
Therefore, Robert can deduct only $420 from the taxable income.
Learn more about business deductions, here:
brainly.com/question/13870330
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Answer:
Market price of Bond = $4603.116669 rounded off to $4603.12
Explanation:
To calculate the price of the bond, we need to first calculate the coupon payment per period. We assume that the interest rate provided is stated in annual terms. As the bond is a semi annual bond, the coupon payment, number of periods and semi annual YTM will be,
Coupon Payment (C) = 5000 * 0.0363 * 1/2 = $90.75
Total periods (n)= 23 * 2 = 46
r = 4.17% * 1/2 = 2.085% or 0.02085
The formula to calculate the price of the bonds today is attached.
Bond Price = 90.75 * [( 1 - (1+0.02085)^-46) / 0.02085] + 5000 / (1+0.02085)^46
Bond Price = $4603.116669 rounded off to $4603.12
