1 GWH=1 Million kWH | |||
1 Pound=100 Pence | |||
a. Annual Capital Repayments | |||
Total Capital cost | £270 | M | |
Repayment period | 20 | ||
Interest Rate | 10% | ||
Repayment for £1000 from table | £117.46 | ||
Annual Capital Repayment | £31.71 | M | |
(=117.46*270/1000) | |||
b. Annual O&M Cost | |||
Annual O&M Cost (% of annual capital repayment) | 4% | ||
Total Annual Cost | £1.27 | M | 1.2684 |
Units generated per year (GWH) | 800 | ||
Units generated per year (kWH) | 800 | M | 800000000 |
Unit cost Pence per Kwh | £0.16 | Pence | =1.27/800 *100 Pence |
c. Reduced Unit costs | |||
(1) 20% reduction in capital cost | |||
Total Capital cost | £216 | M | 216 |
Repayment period | 20 | ||
Interest Rate | 10% | ||
Repayment for £1000 from table | £117.46 | ||
Annual Capital Repayment | £25.37 | M | |
(=117.46*216/1000) | |||
Annual O&M Cost (% of annual capital repayment) | 4% | ||
Total Annual Cost | £1.01 | M | 1.0148 |
Units generated per year (GWH) | 800 | ||
Units generated per year (kWH) | 800 | M | 800000000 |
Unit cost Pence per Kwh | £0.13 | Pence | =1.01/800 *100 Pence |
(2) 20% increase in repayment period | |||
Total Capital cost | £270 | M | |
Repayment period | 24 | 24 | |
Interest Rate | 10% | ||
Repayment for £1000 from table | £111.30 | ||
Annual Capital Repayment | £30.05 | M | |
(=111.30*270/1000) | |||
Annual O&M Cost (% of annual capital repayment) | 4% | ||
Total Annual Cost | £1.20 | M | 1.202 |
Units generated per year (GWH) | 800 | ||
Units generated per year (kWH) | 800 | M | 800000000 |
Unit cost Pence per Kwh | £0.15 | Pence | =1.20/800 *100 Pence |
(3) 20% Reduction in Interest Rate | |||
Total Capital cost | £270 | M | |
Repayment period | 20 | ||
Interest Rate | 8% | 0.08 | |
Repayment for £1000 from table | £101.85 | ||
Annual Capital Repayment | £27.50 | M | |
(=101.85*270/1000) | |||
Annual O&M Cost (% of annual capital repayment) | 4% | ||
Total Annual Cost | £1.10 | M | 1.1 |
Units generated per year (GWH) | 800 | ||
Units generated per year (kWH) | 800 | M | 800000000 |
Unit cost Pence per Kwh | £0.14 | Pence | =1.10/800 *100 Pence |
A wind farm generating 800 GWh per year has a total capital cost of £270 million....
Question 2.
Please show all workings out. thank you
A wind farm generating 800 GWh per year has a total capital cost of £270 million. Assume both items of data are to three significant figures. The capital is to be repaid over a period of 20 years at an interest rate of 10%. Table 1 Annual repayment per £1 000 of capital Repayment period (years) Interest rate 6% 8% 10% 12% £98.95 $112.98 €127.82 €143.39 £92.36 €106.70 £121.93 £137.94 £87.18...
I need help computing B & C. I have already figured out
A.
Wind turbine capital investment analysis
Central Plains Power Company is considering an investment in
wind farm technology to reduce its use of natural gas. Initial
installation costs are expected to be $1,200 per kilowatt-hour of
capacity. The wind turbine has a capacity of generating 2 megawatts
per hour. A kilowatt-hour is 1,000 watts generated per hour and a
megawatt hour is 1,000 kilowatts generated per hour.
Annual...