Answer:
the current total contribution margin = 100 x 60% x ($80 - $20) = $3,600 per day
scenario 1: $10 discount
$3,600 = 100 x ?% x ($70 - $20)
$3,600 = $5,000 x ?%
$3,600 / $5,000 = ?%
occupancy rate = 72%
scenario 2: 10% discount
$3,600 = 100 x ?% x ($72 - $20)
$3,600 = $5,200 x ?%
$3,600 / $5,200 = ?%
occupancy rate = 69.23%
Answer:
(a)
For Job G15:
Direct labor = $20,000
Overhead applied = 16,000
Overhead rate = 
= 0.8 × 100
= 80%
Overhead applied = Direct labor × 80%
= $20,000 × 80%
= $16,000
Overhead is applied on direct labor. Hence, rate is 80%.
Overhead for Job B10 = Direct labor × 80%
= $54,000 × 80%
= $43,200
Therefore,
Total overhead applied = $43,200 + 45,750 + 16,000
= $104,950
(b) Hence,
Overapplied overhead for February:
= Total overhead applied - Actual Overhead
= $104,950 - $68,500
= $36,450
Answer: Risk taking
Explanation:
The risk taking function is one of the most important function in the marketing as it manage all the losses and also the failure potential in the marketing.
The risk taking function includes the product development, experience of the user or consumers, distribution and the promotion in the market.
According to the given question, a manufacturer organization is uncertain about the product that whether the consumers want the product or not so that is why the organization is experiencing the risk taking function in the market.
The following are some types of risk in terms of marketing that are:
- Product risk
- Operation risk
- Price risk
- Sales risk
234 with twelve chickens in a row of the other one
We are given
fixed cost, F = $6,660,000
sales mix:
65% sporting goods
35% sports gear
margin ratio:
30% sporting goods
50% sports gear
Now, we solve for the break even point in dollars. We use the formula
x = total fixed cost / [ price - total variable cost/price ]
Using the given values
x = 6660000 / [0.65(0.3)(6660000) + .35(0.5)(660000)]/ [(0.3)(6660000) + (0.5)(660000)]
x = $14,400,000
The breakeven point is $14,400,000
This is the sales when the revenue is just equal to the total cost of producing the products resulting to zero profit.
