Answer:
<u>New York Times (NYT) Cost per Thousand Impressions (CPM):
</u>
Cost per Thousand Impressions = Advertisement Cost / (Impressions / 1000)
Cost per Thousand Impressions = $12,000 / (251,000 /1000)
Cost per Thousand Impressions = $12,000 / 251
Cost per Thousand Impressions = $47.8
<u>NYT CPM for College Professors:
</u>
Impressions generated = 251,000 × 11%
Impressions generated = 27610
CPM = Advertisement Cost / (Impressions / 1000)
CPM = $12,000 / (27610 / 1000)
CPM = $12,000 / 27.61
CPM = $434.6
Answer:
E) A is higher, and F is lower.
Explanation:
If the farmer is risk averse, he tends to always take the decision which will minimize risk.
His financial assets (A) are not affected by floods, so the higher they are, less likely he will be to pay for flood insurance.
If P is the likelihood of a flood happening, the lower the risk P, then the lower the willingness to pay for flood insurance will be.
If F is lower, then the farmer is unlikely to spend money insuring the farm.
Therefore, analyzing the answer choices, the only that fits the above description is E) A is higher, and F is lower.
Answer:
cost of equity raised by selling new common stock = 9.84%
so correct option is c. 9.84%
Explanation:
given data
D1 = $1.25
Po = $27.50
g = 5.00%
F = 6.00%
to find out
cost of equity raised by selling new common stock
solution
we will apply here cost of equity raised by selling new common stock formula that is express as
cost of equity raised =
+ g ..................1
put here value we get
cost of equity raised =
+g
cost of equity raised =
+ 5%
solve we get
cost of equity raised by selling new common stock = 9.84%
so correct option is c. 9.84%
The answer to this question is:
B) A safety net.
Answer:
Material A = 234,000 lbs.
Material B = 39,000 lbs.
Explanation:
First we must determine how many units we have to manufacture:
expected sales + ending inventory - beginning inventory = 76,000 + 10,500 - 8,500 = 78,000 units to be manufactured
now we calculate the amount of direct materials used:
Material A: 78,000 units x 3 lbs. per unit = 234,000 lbs.
Material B: 78,000 units x 1/2 lb. per unit = 39,000 lbs.