Answer:
B. fixed cost per unit increases
Explanation:
As we know that
If the production volume increases, the fixed cost per unit is decreases as it reflect an inverse relationship between the fixed cost per unit and the production volume
Let us take an example
Fixed cost = $20,000
Production volume = 100,000
Decrease in production volume = 80,000
So, the fixed cost per unit in the first case is
= 20,000 ÷ $100,000
= $0.2
And, the fixed cost per unit in the second case is
= 20,000 ÷ $80,000
= $0.25
Therefore, the fixed cost per unit increases
Answer:
B. task-oriented leadership style .
Explanation:
Task-oriented leadership style -
It refers to the type of leader, who only target on the goal or project .
This type of leader is referred to as the task - oriented leadership style .
As from the very term, the person is only inclined towards his or her task
There type of leaders assign the tasks very clearly and making sure all the works are done on time with proper efficiency and accuracy .
These leader are very consult about the deadline and hence define all the task to get over before the deadline .
There type of leaders are very well organised and clear about the task .
Hence, from the given scenario of the question,
The correct answer is B. task-oriented leadership style.
Answer:
Explanation:
1. c. Return on total assets checked
d. Total asset turnover checked
2) b. Debt ratio
3) d. Working capital
4) c. Accounts receivable turnover checked
Answer:
$17.50
Explanation:
Given that,
Direct labor hours = 7,000
Standard cost = $20 per hour
Direct Labor Rate Variance = $17,500 Favorable
(Standard Rate - Actual Rate) × Actual Hours = $17,500 Favorable
(20 - Actual Rate) × 7,000 = $17,500 Favorable
140,000 - 7,000 Actual Rate = $17,500 Favorable
Therefore,
7,000 Actual rate = (140,000 - $17,500)
Actual rate = 122,500 ÷ 7,000
= $17.50
Answer:
41.49 approx 42 months
Explanation:
To calculate the number of months, we use the formula for loan
p = r(pv) / 1 - (1+r)-n
make n subject of the formula
p ( 1 - ( 1+r) ^-n) = r(pv)
p - p (1+r)^-n = r(pv)
p (1+r)^-n = p-r(pv)
(1+r)^-n = (p-r(pv)) / p
( 1+r)^n = p / (p-r(pv))
n In( 1+r) = In (p / (p-r(pv))
n = In ( p/ ( p - r(pv)) / In ( 1 +r)
n is the number of months, p is the payment per months
pv is the present value of 5000
substitute the values given into the equation
n = (In ( 150 / (150 - ( 0.129 / 12 × 5000)) / ( In ( 1 + ( 0.129 / 12) = 41.49 approx 42 months
