Answer:
The cross-over point is about 22 computers.
Explanation:
Fixed cost, F = 0
Variable cost = $50
Option B
Fixed cost, F = $1,000
Variable cost, V = $5
Therefore,
Total cost = F + (n × V)
n = no of units
Option A
Total cost TC = 50n
Option B
Total cost TC = 1000 + 5n
We can calculate cross-over point by equalizing two options
:
50n = 1000 + 5n
45n = 1000
n = 22.2
The cross-over point is about 22 computers.
Answer:
See explanation for the answer.
Explanation:
1.
Balances of bonds payable, bond investment, interest income and interest expense are to be considered
Proceeds from for bonds (1400000*50%*0.95) 665000
Carrying value of bonds
Face value (1400000*50%) 700000
Unamortized premium (8/10*(1400000*50%*0.09)) 50400
Carrying value 750400
Gain on retirement of bonds 85400
2.
General journal Debit Credit
Bonds payable 700000
Premium on bonds payable 44100
Interest income 74375
Investment in bonds (665000+4375) 669375
Interest expense 63700
Gain on retirement 85400
Answer:
$38, 288.718
Explanation:
The amount to be withdrawn at the end of each year, for 30 years
The amount of $500,000 represents the present value while yearly withdraws the annuities.
We use a revised formula for calculating annuities.
Applicable formula is
P = PV × r/( 1 − (1+r)−n
P = annual withdrawals
PV = $500,000
r = 6.5%
n 30
P = 500,000 x( 0.065/ ( 1- (1 + 0.065) -30)}
p = 500,000 x (0.065/ (1-1+.065)-30)
p= 500,000 x (0.065 / 1-0.1511860661)
P =500,000 x (0.065 /0.848814)
P= 500,000 x 0.076577436
Yearly withdrawals = $38, 288.718
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