Answer:
cash flow = $13090
Explanation:
given data
Equipment cost= $70,000
Sales revenues = $42,500
operating costs = $25,000
Tax rate = 35.0%
solution
we know that MCAR for 7 % is
MCAR = 7% of 70000 = $4900
and
sale rev is 42000
so
EBITDA = sale rev - operating cost
EBITDA = 42500 - 25000
EBITDA = $17500
and
EBIT = 17500 - 4900
EBIT = 12600
and
tax is 35 % that is = 4410
and
PAT = EBIT - tax
PAT = 12600 - 4410
PAT = 8190
so
cash flow = 8190 + 4900
cash flow = $13090
Answer:
a. What are the maximum and minimum cycle times?
The maximum cycle time is 60 minutes and the minimum cycle time is 2.4 minutes.
b. How much daily output will be achieved by each of those cycle times?
Daily output = CT = A/R
For max CT = 480/60 = 8 units per day
For min CT = 480/2.4 = 200 units per day.
2. In problem 1, suppose the line is balanced using 14 workstations and a finished product can be produced every 4.5 minutes.
a. What is the production rate in units per day?
CT = A/R or 4.5 = 480/R or R = 106.66 units/day
b. What is the assembly-line efficiency?
Efficiency = 60/[4.5(14)] =0.95 or 95.2% percent efficiency.
D. Reading everything very quickly
Answer:
$936.17
Explanation:
The current market price of the bond = present value of all coupon received + present value of face value on maturity date
The discount rate in all calculation is YTM (6.12%), and its semiannual rate is 3.06%
Coupon to received semiannual = 5.3%/2*$1000= $26.5
We can either calculate PV manually or use formula PV in excel to calculate present value:
<u>Manually:</u>
PV of all coupon received semiannual = 26.5/(1+3.06)^1 + 26.5/(1+3.06)^2....+ 26.5/(1+3.06)^24 = $445.9
PV of of face value on maturity date = 1000/(1+6.12%)^12 = $490.27
<u>In excel:</u>
PV of all coupon received semiannual = PV(3.06%,24,-$26.5) = $445.9
PV of of face value on maturity date = PV(6.12%,12,-$1000) = 1000/(1+6.12%)^12 = $490.27
The current market price of the bond = $445.9 + $490.27 = $936.17
Please excel calculation attached
Answer:
Explanation:
Present value of annuity due = (1+interest rate)*Annuity[1-(1+interest rate)^ -time period]/rate
=(1+0.075)*25000*[1-(1.075)^-15]/0.075
=$25000*9.489153726
=$237,228.84