Answer:
Foreign currency transaction loss : $1000
Account payable : $1000
Explanation:
Answer:
For the 1St question,
Total variable costs increase with increased production or sales volumes. Fixed costs are not influenced by fluctuations in production or sales volumes.
For the 2nd question,
Understanding whether a cost behaves as a variable or a fixed cost is essential to estimating and planning for business success.
Explanation:
The main difference between the fixed and variable cost is the way it is affected by the production capacity. Variable cost increases as more u it's are produced while.fixed cost remains constant as it is not related with units.
Moreover, Understanding and differentiating fixed and variable costs are important to categorize costs correctly for accounting purposes and to decide what sort of strategies must be implemented.
Answer:
Option (B) is correct.
Explanation:
Given that,
Average total cost of producing cell phones = $20
Current output level = 100 units per week
Fixed cost = $1,200 per week
Average total cost = (Variable cost + Fixed cost) ÷ Number of units
$20 = (Variable cost + $1,200) ÷ 100
$2,000 = (Variable cost + $1,200)
$2,000 - $1,200 = Variable cost
$800 = Variable cost
Total cost = Variable cost + Fixed cost
= $800 + $1,200
= $2,000
Average variable cost:
= Variable cost ÷ Number of units
= $800 ÷ 100
= $8
Average Fixed cost:
= Fixed cost ÷ Number of units
= $1,200 ÷ 100
= $12
Therefore, the correct answer is: Average variable cost is $8.
Answer:
A. There is a moderately good fit between the regression line and the individual data points on the scatterplot.
Explanation:
A -.5 correlation coefficient indicates a moderate negative correlation, which means that as the x variable increases in value, the y value decreases in value, but only in around half of the situations.
In a scatter plot, this will look like a small cloud of data points that fit more or less well around the regression line. The regression line slopes downward because the variables are inversely proportional (hence the negative coefficient).
