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Consider the investment projects given in the table below. Assume that MARR 13% in the following questions. Click the icon to
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Answer #1

Project 1

NPV of project=-1100+2400/(1+i)-760/(1+i)2

AT r=irr, NPV=0

-1100+2400/(1+i)-760/(1+i)2=0

-1100*(1+i)2+2400*(1+i)-760=0

1100*(1+i)2-2400*(1+i)+760=0

Let 1+i=x

1100x2-2400*x+760=0

x=\frac{-b\pm \sqrt{b^{2}-4ac}}{2a}

x=\frac{2400\pm \sqrt{(-2400)^{2}-4*1100*760}}{2*1100}

x=\frac{2400\pm 1554.3487 }{2*1100}

x=0.384387 or x=1.797431

(1+i)=0.384387 or (1+i)=1.797431

i=-0.615613 or i=0.797431

Project 1 has unique positive IRR i.e.79.74%

Project 2

NPV of project=-1100+1980/(1+i)+1000/(1+i)2

AT r=irr, NPV=0

-1100+1980/(1+i)+1000/(1+i)2=0

-1100*(1+i)2+1980*(1+i)+1000=0

1100*(1+i)2-1980*(1+i)-1000=0

Let 1+i=x

1100x2-1980*x-1000=0

x=\frac{-b\pm \sqrt{b^{2}-4ac}}{2a}

x=\frac{1980\pm \sqrt{(-1980)^{2}-4*1100*(-1000)}}{2*1100}

x=\frac{1980\pm 2884.5104 }{2*1100}

x=-0.411141 or x=2.211141

1+i=-0.411141 or x=2.211141

r=-1.411141 or r=1.211141

Project 2 has unique positive IRR i.e.121.11%

Project 3

NPV of project=-1100+1500/(1+i)-200/(1+i)2

AT r=irr, NPV=0

-1100+1500/(1+i)-200/(1+i)2=0

-1100*(1+i)2+1500*(1+i)-200=0

1100*(1+i)2-1500*(1+i)+200=0

Let 1+i=x

1100x2-1500*x+200=0

x=\frac{-b\pm \sqrt{b^{2}-4ac}}{2a}

x=\frac{1500\pm \sqrt{(-1500)^{2}-4*1100*200}}{2*1100}

x=\frac{1500\pm 1170.4700 }{2*1100}

x=1.213850 or x=0.149786

1+i=1.213850 or 1+i=0.149786

i=0.213850 or i=-0.850214

Project 3 has unique positive IRR i.e. 21.38%

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