To get the formula for the principal, we will use the
formula for the interest and derived it from there:
I = Prt is the equation then it will be P = I /rt since we
are looking for the principal.
P = I /rt
= $500 / (0.145 x 240/360)
= $500 / 0.0967
= $5170.63
To check:
I = Prt
= $5170.3 x 0.145 x 240/360
= $499.8 or $500
Answer:
Using Traditional allocation method
Allocation rate per unit
=<u> Budgeted overhead</u>
Budgeted direct labour hours
Brass
Overhead allocation rate
= <u>$47,500</u>
700 hours
= $67.86 per direct labour hour
Gold
= <u>$47,500</u>
1,200 hours
= $39.58 per direct labour hour
Using activity-based costing
Brass
Allocation rate for material cost pool
= <u>$12,500</u>
400
= $31.25 per material moved
Gold
Allocation rate for material cost pool
= <u>$12,500</u>
100
= $125 per material moved
Brass
Allocation rate for machine set-up pool
= <u>$35,000</u>
400
= $87.50
Gold
Allocation rate for machine set-up pool
= <u>$35,000</u>
600
= $58.33
Explanation:
Using traditional allocation method, the overheads for material cost pool and machine set-up pool will be added. The overhead allocation rate per unit is the division of total overhead by the direct labour hours for each product.
Using activity-based costing, the material cost pool overhead will be divided by the material moved for each product in order to obtain allocation rate for each product.
The allocation rate for machine set-up pool is obtained by dividing the machine set-up overhead by the number of machine set-up for each product.
Answer:
A) This is an example of a fixed cost because the cost doesn't vary with the number of trains.
Explanation:
A fixed cost is a cost that does not vary as the total output varies. In this case, the number of trains using the tracks would be the total output, and the tracks need to bee cleaned regardless of how many trains will use them. Since the costs do not vary depending on the number of trains that will use the tracks, it is considered a fixed cost.
Answer:
a. Qx =9, Qy=9
Explanation:
As per the given data
Q = QX = QY
MRX = 150 - 6QX = 150 - 6Q
MRY = 30 - 4QY = 30 - 4Q
MC = 10Q
Now calculate the Marginal revenue as follow
MR = MRX + MRY
MR = 150 - 6Q + 30 - 4Q
MR = 150 + 30 - 6Q - 4Q
MR = 180 - 10Q
The Equilibrium of the producer will be
MR = MC
180 - 10Q = 10Q
180 = 10Q + 10Q
180 = 20Q
Q = 180 / 20
Q = 9
As we know
Q = Qx = QY
Hence, the value of Qx and QY is 9
Answer:
$4,600 debit balance
Explanation:
Provided that
The account receivable balance = $5,000
The amount received from its charge-account customer = $400
So after posting this transaction, the new balance in the account receivable account is
= The account receivable balance - The amount received from its charge-account customer
= $5,000 - $400
= $4,600 debit balance