Answer:
Instructions are listed below.
Explanation:
Giving the following information:
A lottery ticket states that you will receive $250 every year for the next ten years.
A) i=0.06 ordinary annuity
PV= FV/(1+i)^n
FV= {A*[(1+i)^n-1]}/i
A= annual payment
FV= {250*[(1.06^10)-1]}/0.06= $3,295.20
PV= 3,295.20/1.06^10=1,840.02
B) i=0.06 annuity due (beginning of the year)
FV= 3,295.20 + [(250*1.06^10)-1]= $3492.91
PV= 3492.91/1.06^10= $1,950.42
C) The interest gets compounded for one more period in an annuity due.
Answer:
$231,000
Explanation:
The maximum loan amount that the borrower would get from a bank is the 70% of the contract price which is computed thus:
The understanding here is that the bank would provide 70% counterparty funds which is equivalent to 70% of $330,000 i.e $231,000(70%*$330,000).
In other words,the borrower should be willing to provide 30% of $330,000 while the bank complements the borrower's efforts withe balance of 70%
Answer: C. $950
Explanation:
Hello.
Your question was missing a few details so I threw them in. You'll find it in attachments.
To calculate the total Manufacturing costs for Job 201 we would need to calculate the overhead cost allocation rate first to find out how much Overhead to allocate to Job 201.
Using a normal costing system with direct labour cost as the allocation base,
Overhead allocation rate = (Overheads/Direct Labor Cost)*100
= (100,000/50,000)*100
=200%
Overhead allocation rate is 200% or 2x direct labor cost.
Now to calculate the total Manufacturing costs of Job 201,
Total manufacturing cost for Job 201 = Direct Material + Direct Labor + Manufacturing Overheads
= 350 + 200 + (200*2 for manufacturing overhead)
= 350 + 200 + 400
= $950
$950 is the total manufacturing cost for Job 201 making option C correct.
Answer:
1
Explanation:
The computation of the process capability ratio is shown below:
As we know that
Process capability ratio is
= (USL - LSL) ÷ (6 × Standard Deviation)
where USL = Upper Specification Limit
LSL= Lower Specification Limit
Their difference is 0.600
And, the standard deviation is 0.100
Now placing these values to the above formula
So, the process capability ratio is
= 0.600 ÷ (6% × 0.10)
= 1
