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Question 1
What amount should you invest each year to accumulate $482,739 at
the end of 17 years, assuming that the money earns 6% interest?
Approximate to the nearest dollar and answer without $ symbol.
Question 2
You have borrowed $430,370 to be repaid in 19 years,
assuming that the money earns 6% interest, what is the annual
repayment? Approximate to the nearest dollar and answer without $
symbol.
Question 3
A small scale 5 kW PV solar system costs $9,029 and has an annual
capacity factor of 11%, assuming that the electricity produced is
used in the household and the electricity costs $0.38/ kWh,
calculate the simple pay back period considering the annual savings
and answer to one decimal place.
Question 4
A small scale 6 kW PV solar system costs $8,252 and has an annual
capacity factor of 12%, assuming that the electricity produced is
used in the household and the electricity costs $0.4/ kWh.
If you use the system for 17 years, and the discount rate is 6%,
you have 2% of the capital cost as annual maintenance cost and 10%
as salvage value, determine the present worth considering the
annual savings.
Question 5
A small scale 6 kW PV solar system costs $8,458 and has an annual
capacity factor of 12%, assuming that the electricity produced is
used in the household and the electricity costs $0.4/ kWh.
If you use the system for 19 years, and the discount rate is 5%,
you have 2% of the capital cost as annual maintenance cost and 10%
as salvage value, determine the annual worth considering the annual
savings.
1). FV = 482,739; PV = 0; N = 17; rate = 6%, solve for PMT. Amount invested per annum = 17,111
2). PV = 430,370; N = 19; rate = 6%, solve for PMT. Annual payment = 38,570
3). Total energy produced per annum = annual capacity factor*capacity of system*number of hours in a year
= 11%*5*(365*24) = 4,818 kWh
Total savings per annum = total kWh per annum*cost per kWh = 4,818*0.38 = $1,830.84
Number of years for the system to break even = cost of system/ total savings per year = 9,029/1,830.84 = 4.9 years
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