Answer:
Contribution Margin Income Statement
+Sales Revenue 1,400 x $95 = $133,000
-Variable production costs 1,400 x $65 = ($91,000)
-Variable selling costs 1,400 x $2 = ($2,800)
=Contribution Margin $133,000 - $91,000 - $2,800
= $39,200
-Fixed production costs ($13,000)
=Net profit = $39,200 - $13,000
= $26,200
You should never read directly from the presentation aid. You should only look and use it when it’s relevant so it shows yk what you are doing and you aren’t just reading it. You should use a font that’s clear and easy to read. You should also use the same font on all your slides. Example: visual aids such as graphs, maps and diagrams.
Answer:
Explanation:
Given that:
a)
1$ = Can $1.12
It takes a value of 1 U.S dollar to have 1.12 Canadian dollars. This signifies that the U.S dollar is worth more than Canadian dollars.
b)
Assuming that the absolute Purchasing Power Parity PPP holds,
Since 1$ = Can $1.12, the cost in the United States of an Elkhead beer, if the price in Canada is Can$2.85 can be determined to be:
= 
= $2.545
c)
Yes, the U.S. dollar is selling at a premium relative to the Canadian dollar.
This is because we are being told that the spot exchange rate for the Canadian dollar is Can $1.12 & in six (6) months time the forward rate will be Can $1.14.
d)
The U.S dollar is expected to appreciate in value because it is trading at a premium in the forward market.
e)
Canada has higher interest rates. This determined by using the formula:
= 
where; n= numbers of years = 6 month/12 month = 0.5 year
Then;
= 0.0356
= 3.56%
Answer:
scheduling technique
Explanation:
Project Evaluation Review Technique and Critical Path
Method (CPM) are scheduling techniques used to plan, schedule,
budget and control the many activities associated with projects.
Projects are usually very large, complex, custom products that
consist of many interrelated activities to be performed either
concurrently or sequentially.
Answer:
Q = 450
P = 35
Explanation:
TR = P x Q = (75 - 0.1Q) x Q = -0.1Q2 + 75Q
Then, Cost = (30Q + 1,000)
Profit: Total revenue - C
-0.1q2 + 75Q - 30q - 1,000 = -0.1q2 + 45q - 1,000
as this is a quadratic function we identify a b c:
a= -0.1 b = 45 x = -1000
the profit maximum point is at the vertex:
-b/2a = -45/ 2(-0.1) = -45/-0.1 = 450
The profit maximize at Q = 450
P = 75 - 0.1x450 = 35
