The compensation survey showed an average hourly rate of $23 for total compensation. Of this amount, wages are $16 per hour and benefits are $7 per hour. In comparison, Butcher Enterprises spends an average hourly rate of $19 for total compensation. Of this amount, 70 percent is allocated for wages.
1-7. On an average hourly basis, how much does Butcher Enterprises spend on wages and benefits, respectively, in dollars?
Answer:
Hourly wage = 0.7 * $19 = $13.3
Hourly benefit = 0.3 * $19 =$5.7
Explanation:
Butcher enterprises spends average hourly rate of total compensation = $ 19
Allocation for hourly wage = 70%
So therefore;
Hourly wage = 0.7 * $19 = $13.3
Allocation for hourly benefit = 30%
So therefore;
Hourly benefit = 0.3 * $19 =$5.7
Answer:
Cheese is a complement for hamburgers. If the price of hamburgers rises, the quantity of hamburgers demanded will <em>fall</em>, which will lead to a <em>fall in the demand</em> for cheese, as cheese and hamburgers are complements to each other. A rise in price of a complementary good will lead to a fall in demand for the complementary good as well. Because of the change in <em>demand</em> for cheese the equilibrium quantity of cheese will <em>fall</em> and the equilibrium price for cheese will also <em>fall</em>, the demand for milk by cheese producers will <em>decline</em>, causing the equilibrium price of milk to <em>fall</em>. This means producers of butter face <em>lower</em> input prices and the supply of butter will <em>rise</em>. The resulting <em>decline</em> in the price of butter causes people to substitute <em>jam for butter</em>, so the demand for jam will <em>decline</em>.
The answer is d. strategy
The savings that would come from buying the wingtips
The classic, snazzy look that comes with wearing wingtips
Answer:
$4540.19
Explanation:
Step 1: Get the formula for the value of the bond in 2018
Formula= P * (1+r)n
P= Investment = $5000
r= Coupon rate=6%
n= Period or number of years = 6 years
Step 2: Calculate the value of the bond in 2018
Value of the bond in 2018= 5000 * (1+ 0.06)6
= 7092.60
Step 3: Calculate the Present value of the bond
Formula= (P x Present Value Factor) + (Interest x The present value interest factor of an annuity (PVIFA))
(P x Present Value Factor) = (5000 x 1\(1+r)^n)
where r= rate of return= 8%
n= years = 6
(Interest x The present value interest factor of an annuity (PVIFA) =
Interest = (Coupon rate x Investment)
PVIFA= 1\(1+r)^n}
where r= rate of return= 8%
n= years = 6
= (5000 x 0.6307) + (300 x 4.6223
)
=4540.19