Answer: $31200
Explanation:
Based on the information given in the question, the total cost to be assigned to the ending work in process will be:
Material cost = 4800 × $6 = $28800
Conversion cost = 4800 × 25% × $2 = $2400
Therefore, the total cost to be assigned to the ending work in process will be:
= $28800 + $2400
= $31200
Answer:
The correct option is A. Need or Deficiency.
Explanation: A need is something that is necessary for an individual to function and live properly, while deficiency can be used to denote a state of lack. Our needs are often the motivating factor behind us working to earn a living, however, different people work for different reasons.
In the scenario presented above, we can see that Madeline is motivated to take on more clients due to the fact that she perceives that her needs will increase.
Therefore, the correct option to this question is that Madeline's motivation is due to need or deficiency.
Simmons Company issued four-year bonds with a $1,000,000 par value. Interest is due semi-annually on the bonds, which have a 4% coupon rate. The market interest rate is 6%. $1002402.88 must Simmons pay investors in interest on a semi-annual basis.
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Understanding how loans and investments operate is essential to laying a solid financial foundation for both you and your company. How interest is calculated is one of the key aspects of loans and investments. Your loans and investments may have simple interest or compound interest terms. You will discover what it implies, why it matters, and how to compute interest that is compounded semiannually interest in this post.
Learn more about semiannually interest here
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Answer:
$214,000
Explanation:
The total reservation cost per month is given by the following expression:
Where 'n' is the number of monthly reservations.
If there are 200,000 reservations for passengers taking a trip next month, the reservation cost is:
Total reservation cost is $214,000.
Answer:
The market price of this bond is: $1,069.8.
Explanation:
To calculate the market price of the bond, we have to use the following formula:
Bond Price= C*((1-(1+r)^-n)/r)+(F/(1+r)^n)
C= periodic coupon payments: $1,000*7%= $70
F= Face value: $1,000
r= Yield to maturity: 5.85%
n= No. of periods until maturity: 8 years
Bond Price= 70*((1-(1+0.0585)^-8)/0.0585)+(1,000/(1+0.0585)^8)
Bond Price= 70*((1-0.635)/0.0585)+(1,000/1.58)
Bond Price= 70*6.24+633
Bond Price= 436.8+633
Bond Price= 1,069.8
