1. P. V. Of total cost of new machine = Initial cost + Year 1 end additional cost * (1/(1+rate)^n) + Year 5 end additional cost * (1/(1+rate)^n)
P. V. Of total cost of new machine = $3,00,000 + $1,00,000 * (1/(1+0.05)^1) + $2,00,000 * (1/(1+0.05)^5)
P. V. Of total cost of new machine = $3,00,000 + ($1,00,000 * 0.9524) + ( $2,00,000 * 0.7835)
P. V. Of total cost of new machine = $3,00,000 + $95,240 + $1,56,700 = $5,51,940
2. P. V. Of total savings = Annual saving from 1 - 5 years * ((1 - (1/(1+rate)^5)) / 0.05) + Annual savings from 5 - 10 years * ((1 - (1/(1+rate)^n)) / 0.05) - ((1 - (1/(1+rate)^n)) / 0.05)
P. V. Of total savings = $1,00,000 * ((1 - (1/(1+0.05)^5)) / 0.05) + $50,000 * ((1 - (1/1+0.05)^10)) / 0.05) - ((1 - (1/(1+0.05)^5)) / 0.05)
P. V. Of total savings = ( $1,00,000 * 4.3295) + ($50,000 * (7.7217 - 4.3295)) = $4,32,950 + $169,610 = $6,02,560
3. Decision : Company should invest in this new machine as it is having higher savings than its cost.
Net benefit = $6,02,560 - $5,51,940 = $50,620
4. Net benefit is nothing but an NPV $50,620.
5. If company sells it's new machine after 6 year end $1,25,000
P. V. Of savings for 6 years = P. V. Of savings for 5 years + P. V. Of savings for next 1 year + P. V. Of sales value
P. V. Of saving for 6 years = $4,32,950 + ($50,000 + $1,25,000) * (1/(1+0.05)^6) = $4,32,950 + ($1,75,000 * 0.7462)
P. V. Of savings for 6 years = $4,32,950 + $1,30,585 = $5,63,535
P. V. Of total cost (as per 1) = $5,51,950
As saving is still higher in this case than it's cost. Hence they can do this.
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