Based on the above scenario, the production function is Y=K1/3L1/3H1/3.
<h3>What is production function?</h3>
The word production function is known to be an equation that is said to be the one that shows the relationship between the quantities of productive factors (that is labor and capital) that are said to be used and also the number of product that has been obtained.
Note that from the above, the equation that stands for Cobb-Douglas production function with three inputs. K is capital (the number of machines), L is labor, and H is human capital is Y=K1/3L1/3H1/3.
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Answer:
coefficient = 0
Explanation:
We have the formula to calculate the price elasticity of demand as following:
<em>Elasticity coefficient = % Change in quantity/ % Change in price</em>
As given:
+) The percentage change in price is: (120-150)/150= - 20%
+) The quantity bought remains unchanged - which means the percentage change in quantity demanded is 0%
=> <em>Elasticity coefficient = % Change in quantity/ % Change in price</em>
<em>= 0/-20 = 0</em>
<em />
<em>So the coefficient of price elasticity of demand in this example would be 0</em>
Answer:
$2,000
Explanation:
The computation of the amount pay to the tax authorities during the year is shown below;
Let us assume the accrued payment be $6,000
Let us assume the amount pay to the tax authorities be X
Beginning Taxes payable account balance + Accrued payment - X = Ending taxes payable account balance
$3,000 + $6,000 - X = $7,000
$9,000 - X = $7,000
So, the X is
= $9,000 - $7,000
= $2,000
hence, the amount pay to the tax authorities is $2,000
Answer:
If the company produces the units, it will save $4.
Explanation:
First, we need to calculate the relevant cost of making the units in-house. <u>We will consider only the incremental overhead cost:</u>
Make in-house:
Direct material= 8
Direct labor= 24
Avoidable Overhead= 40*0.6= 24
Total cost= $56
Buying:
Total cost= $60
If the company produces the units, it will save $4.
Answer:
$807,992
Explanation:
issue $902,000 with a 6% semiannual coupon and 10 year maturity. coupon payment = $27,060
if the annual market interest rate = 7.5%, the bonds should be sold at a discount:
issue price = present value of face value + present value of interest payments
- present value of face value = $902,000 / (1 + 3.75%)²⁰ = $431,961
- present value of annuity = $27,060 x {1 - [1 / (1 + 3.75%)²⁰]} / 3.75% = $376,031
issue price = $431,961 + $376,031 = $807,992
the journal entry should be:
Dr Cash 807,992
Dr Discount on bonds payable 94,008
Cr Bonds payable 902,000