A data analyst at a nonprofit organization is working with a dataset about a summer fundraiser. Although they have a lot of usef
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Answer:
d. $5,000
Explanation:
Patnode's information is missing, so I looked it up. I found the balance sheet for 2014 and 2015. Hope that it is the same question:
total depreciation expense for 2015 = change in accumulated depreciation (2015 - 2014) + change in accumulated amortization (2015 - 2014) = ($3,000 - $0) + ($3,000 - $1,000) = $3,000 + $2,000 = $5,000
Answer:
$10.08
Explanation:
First, find dividend per year;
D3 = 0.50
D4 = 0.50(1.35) = 0.675
D5 = 0.675 (1.35 ) = 0.9113
D6 = 0.9113 (1.07) = 0.9751
Next, find the present value of each dividend at 13% rate;
PV (of D3) = 0.50/(1.13^3) = 0.3465
PV (of D4) = 0.675/(1.13^4) = 0.4140
PV (of D5) = 0.9113/(1.13^5) = 0.4946
PV (of D6 )= 8.8209
Add the PVs to find the stock price;
= 0.3465 + 0.4140 + 0.4946 + 8.8209
= $10.08
Answer:
Since 0.33 + 0.75 = 1.08 is greater than one, this production function therefore exhibits increasing returns to scale.
Explanation:
From the question, we have the following restated equation:
Where q is the output, and L and K are inputs
To determine the types of returns to scale, we increase each of L and K inputs by constant amount c as follows:
We can now solve as follows;
Since 0.33 + 0.75 = 1.08 is greater than one, this production function therefore exhibits increasing returns to scale.