Answer:
At year-end, factory overhead is $21,000
Explanation:
Predetermined overhead rate = (Estimated overhead costs/Estimated direct labor costs)
Predetermined overhead rate = ($404000 / $2020000) = 20%*Direct labor costs
Hence, Applied overhead costs= (20% * $1,810,000)
Applied overhead costs=$362000.
Hence balance in factory overhead account at year end = $383,000 - $362,000
=$21,000.
Answer:
I want to know the sides of a pizza if the width is 9 inches larger than the height and the area is 250 squared inches.
My brother wants to know how long his bed is if it has an area of 2m and the width is .5m larger than the height.
My father wants to know whats the size of a football field if the area is 57,600 square feet given that the length is 200 ft larger than the width.
Explanation:
To solve this you just have to think on the unknown value and represent it as "X" in the first problem we do not know the length or width but we have a values given between them, so if "x" is the height then the width becomes "x+9" so those two values multiplied become the area.
With this you just keep solving the others.
My brother wants to know how long his bed is if it has an area of 2m and the width is .5m larger than the height.
2m as an area and the height is "x"
My father wants to know whats the size of a football field if the area is 57,600 square feet given that the length is 200 ft larger than the width.
57,600 is the area and width will be "x"
If the questions are “would
I choose to buy the book in the first place”, and “Would I sell the book at the
end of the course”, the answer to both questions is yes. The benefit of buying
the book for the course is $400 dollars, which is greater than the sales price
of $250. Thus, I would buy the book. At the end of the course, the benefit of
keeping the book is $50, while my potential sales price is $125 (50% of 250).
Thus, I can sell the book for more than it is worth to me, so I will sell the
book at the end of the course.
Answer:
0.087 = 8.7%
Explanation:
Present value of perpetuity given that payment is done at the end of N-year
= present value * ( 1 + i )^n-1
= 169 * ( 1 + i )^n-1 = 100 / i
∴ ( 1 + i )^n-1 = 100 / 169i ------- ( 1 )
Given that first payment at the end of N years = 2112.50 hence the present value of 2112.50
= 2112.50( 1 + i )^n-1 = 100 / i + 100/ i^2 --- ( 2 )
(given that the increment is with a difference of 100 ) and N-1 = number of years
next step : Input equation 1 into equation 2
2112.50 i^2 = 169i [ 100i + 100 ]
19350 i^2 = 16900i
∴ i = 16900 / 19350 = 0.086956 ≈ 0.087
