please show work that is easy to UNDERSTAND

Solution:
Given
Initial investment = $70,000
Straight line depreciation in each year = (Investment – Salvage) ÷ Life
= ($70,000 - $10,000) ÷ 5
= $12,000
After tax cash flows for first five years = -$4,500 - (-$4,500 - $12,000) × (1-0.50)
= -$4,500 + $8,250
= $3,750
After tax cash flows for subsequent five years = -$4,500 – (-$4,500 × 0.50)
= -$2,250
Net present value (NPV) is the difference between the present values of after tax cash flows and the initial investments.
NPV = {($3,750 × 3.7908) + (-$2,250 × 2.3538) + ($10,000 × 0.3855)} - $70,000
= {$14,215.5 -$5,296.05 + $3,855} - $70,000
= -$57,225.55
Equivalent annual cost = MARR (NPV) [(1 + MARR)^year / {(1 + MARR)^year -1}]
= 0.1(-$57,225.55) [(1.1)^10 / (1.1)^10 -1]
= -9,313.29
The annual equivalent revenue requirement would be $9,313.29
3. A machine is purchased for S70,000. Life is 10 years with a S 10,000 salvage. MARR is 10%, and...
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machine 1:
cost 76,000
salvage value 6,000
useful life 10 years
purchased 7/1/16
machine 2:
cost 80,000
salvage value 10,000
useful life 8 years
purchased 1/1/13
machine 3:
cost 78,000
salvage value 6,000
useful life 6 years = 24,000 hours
purchased 1/1/18
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