Three entrepreneurs were looking to start a new brewpub near sacramento, california, called roseville brewing company (rbc). bre
wpubs provide two products to customers—food from the restaurant segment and freshly brewed beer from the beer production segment. both segments are typically in the same building, which allows customers to see the beer-brewing process.
1 answer:
Answer:
A lot of information is missing as well as the requirements, so I looked for similar questions.
The requirements are:
<em>a. What is the break-even point in sales dollars for RBC? </em>
<em>b. What is the margin of safety for RBC? </em>
<em>c. What sales dollars would be required to achieve an operating profit of $250.000? $490.000?</em>
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a) break even point = total fixed costs / contribution margin
- total fixed costs = $1,125,430
- contribution margin = $1,427,642 / $1,953,000 = 73%
break even point = $1,124,430 / 73% = $1,540,315
b) margin of safety = current sales - break even point = $1,953,000 - $1,540,315 = $412,685
c) operating profit = $250,000 ⇒ ($1,125,430 + $250,000) / 73% = $1,884,150.69
operating profit = $490,000 ⇒ ($1,125,430 + $490,000) / 73% = $2,212,917.81
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Answer:
It is observed that the value of test statistics (19.168) is greater than the critical value (13.277), thus the rejected hypothesis, H₀ at α = 0.01.
There is enough evidence to conclude or deduce that sales were the same for all locations
Explanation:
Solution
Given that:
Object: Test whether the sales were the same for all locations by applying 1% significance level.
The Null Hypothesis H₀ : Sales were the same for all locations
E₁ = 70 +75 +70+ 50 + 35/5 = 60
The Alternative Hypothesis Hₐ : Sales were not the same for all locations
Now,
The decision rule:
the Level of Significance be α = 0.01
Degrees of freedom is df= Number of categories -1
=5-1 = 4
Note: Kindly find an attached copy of part of the work solution of this given question
