A company is currently evaluating a project which requires investments of 5000 now, and 2000 at the end of year. The cash inflows from the project will be 7000 at the end of year 2 and 6000 and the end of year 3. If the discount rate is 16%, what is the net present value of the project?
"NPV= \\sum^n_{i=1} \\frac{CF_i}{(1+r)^i} - \\sum^n_{i=0} \\frac{IC_i}{(1+r)^i} \\\\\nCF_1=0 \\\\\nCF_2=7000 \\\\\nCF_3=6000 \\\\\nIC_0=5000 \\\\\nIC_1=2000 \\\\\nr=16 \\% \\\\\nNPV= \\frac{7000}{(1+0.16)^2} + \\frac{6000}{(1+0.16)^3} - \\frac{5000}{1} - \\frac{2000}{1+0.16} \\\\\n= 5202.14 + 3843.94 -5000 -1724.13 \\\\\n= 2321.95"
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