Answer: $545,454.55
Explanation:
Caroline's share of the profit would be her sharing ratio over the total ratio time the net income.
= (6 / ( 6 + 2 + 3)) * 1,000,000
= 6/11 * 1,000,000
= $545,454.545
= $545,454.55
Answer:
2.16 times
Explanation:
Given that,
Internal growth rate = 8 percent
Dividend payout ratio = 36 percent
Current profit margin = 5.8 percent
Therefore,
Internal Growth Rate = (1 - Dividend Payout Ratio) × ROA
8% = (1 - 36%) × ROA
0.08 = 0.64 × ROA
ROA = 0.08 ÷ 0.64
= 0.125
ROA = Profit Margin × Total Asset Turnover
0.125 = 0.058 × Total Asset Turnover
Total Asset Turnover = 0.125 ÷ 0.058
= 2.16 times
It is based on level of consumer depending upon the consumer behavior.
<h3>Consumer behavior </h3>
There are different stages consumer pass through to reach a buying decision making. Consumer decision making process represents a problem-solving approach and involves the following five stages – need recognition, information search, evaluation of alternatives, purchase decision and post-purchase behavior .
Extensive problem-solving. Consumers have not yet established a criteria for evaluating the product.
Limited problem-solving. Consumers have established a basic criteria for product evaluation.
Routinised-response behavior. Consumers have some experience with the product category.
Learn more about consumers here :
brainly.com/question/15097028
#SPJ4
Answer:
12
Explanation:
The computation of the project completion time under the best-case scenario is shown below;
= Activity A1 weeks taken + activity A2 weeks taken
= 5 weeks + 7 weeks
= 12
We simply added the time taken by activity 1 and activity 2 so that the project completion time could come
Answer:
B. Brand B, 10 oz. bag for $3.90
Explanation:
The lowest per unit cost of different brands can be calculated using the following formula
Cost per oz=Cost per bag/number of oz in that bag
Brand A Cost per oz=3.60/8=$0.45
Brand B Cost per oz=3.90/10=$0.39
Brand C Cost per oz=6.50/16=$0.406
Brand D Cost per oz=0.59/1=$0.59
So the answer is B. Brand B, 10 oz. bag for $3.90