Answer:
a)
P 175
Q = 250
Profit6,250
b)
P 325
Q = 875
Profit 153,125
c)
Q = 1200
P = 260
Profit = 287,000
Explanation:
It maximize profit at MR = MC
MR = 200 - 0.2Q
MC = 150
150 = 200-0.2Q
Q = 50/0.2 = Q = 250
Price:
250 = 2000 - 10P
P = 1750/10 = 175
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<u>Profit: revenue - cost</u>
$175 x 250 session - $150 per session = 6,250
<em>At new functions:</em>
150 = 500-0.4Q
Q = 350 / 0.4 = 875
Price:
875 = 2,500 - 5P
P = (2500-875)/5= 325
<u>Profit</u>
(325 - 150) * 875 = 153,125
<u>If cost changes:</u>
cost: 1000 + 20Q
marginal cost: 20
20 = 500 - 0.4Q
Q = 480 / 0.4 = 1,200
Price:
1,200 = 2500 - 5P
P = 1300/5 = 260
<u>Profit</u>
(260 - 20)Q - 1,000 = 287,000
Answer:
Explanation:
std rate $9.00
actual rate $8.50
standard hours 5,200
Total variance: 390 Favorable
Rate variance:
Efficiency
Total:
rate + efficiency
We plug our know values and solve:
0.5actual hours + 46,800 - 9actual hours = 390
46,800 - 390 = 8.5 actual hours
46,410/8.5 = actual hours = 5,460
now we calculate each variance:
rate: 2,730
efficiency (2,340)
Answer:
The answer is 9.85%
Explanation:
The number of periods N = 9years(10 years minus 1 year ago)
Yield to Maturity (I/Y) = ?
Present value of the bond (PV) = $950.70
Future value of the bond(FV) = $1,000
Annual payment (PMT) = $90 (9% x $1,000)
Using a financial calculator to solve the problem ( BA II plus Texas instruments):
Yield to Maturity (I/Y) = 9.85%
Which of the following is an example of irregular income?
A. A full-time job
B. A part-time job
C. A graduation gift
D. Both b and c
The answer is C
Answer:
I will accept the offer if the price per painting is $56,312.41 or higher.
Explanation:
We will calculate the present value of the other option which is, selling our painting as a freelancer.
C 315,000.00
time 5
rate 0.2
PV $942,042.8241
Now, we subtract the signing bonus of 100,000
942,042.83 - 100,000 = 842,042.83
And solve for the annual proceeds from the painting we need to equalize the opportunity cost:
PV 842,042.83
time 5
rate 0.2
C $ 281,562.03
Now, we divide by the 5 painting per year:
$281,562.03 per year / 5 painting per year = $56,312.41