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The project's Year 0 cash flow is -$2,650,000Year 1 cash flow $1,029,623.62Year 2 cash flow $1,084,246.30Year 3 cash flow $1,498,329.08The project's NPV is $307,809.61The year 0 cash flow comprises the initial fixed asset investment of $2,340,000 and the initial investment in net working capital of $310,000, effectively, the sum of both cash flows gives the project's year 0 cash flowThe project’s Year 0 net cash flow=-$2,340,000-$310,000The project’s Year 0 net cash flow=-$2,650,000To determine the subsequent year's cash flows, we need to ascertain the percentages of depreciation under the three-year MACRS, which are 33.33%( year 1),44.45%(year 2),14.81%(year 3 ) and 7.41%( year 4)Year 1 depreciation=$2,340,000*33.33%=$779,922.00Year 2 depreciation=$2,340,000*44.45%=$1,040,130.00Year 3 depreciation=$2,340,000*14.81%=$346,554.00Balancing charge in year=$2,340,000*7.41%=$173,394.00Tax on disposal =($270,000-$173,394.00)*21%=$20,287.26Net cash flow from asset disposal=$270,000-$20,287.26=$249,712.74Annual cash flow=(sales-cost of sales-depreciation)*(1-tax rate)+depreciationNote depreciation is expected to be added back as it is not an outright cash outflowYear 1 cash flow=($1,740,000-$644,000-$779,922.00)*(1-21%)+$779,922.00Year 1 cash flow=$1,029,623.62Year 2 cash flow=($1,740,000-$644,000-$1,040,030.00)*(1-21%)+$1,040,030.00Year 2 cash flow= $1,084,246.30Year 3 cash flow=($1,740,000-$644,000-$ 346,554.00)*(1-21%)+$346,554.00+$310,000+$249,712.74Year 3 cash flow=$1,498,329.08NPV=$1,029,623.62/(1+10%)^1+$1,084,246.30/(1+10%)^2+$1,498,329.08/(1+10%)^3-$2,650,000NPV=$307,809.61...