Question

In: Finance

Case “Cam Reddish” Inc “Cam Reddish” Inc. finances its three projects X, Y & Z with...

Case “Cam Reddish” Inc
“Cam Reddish” Inc. finances its three projects X, Y & Z with a WACC of 10 percent.
The firm offered a project “X” with the following cash flows:

Year Cash Flows
0 ($8,000)
1 $4,100
2 $3,600
3 $4,700

The company is thinking also of another two projects “Y” & “Z” with the following information:
Project Y Z
NPV $2,789.50 $453.00
MIRR 18.25% 9.55%
IRR 16.25% 8.56%
Discounted Payback Period 2.44 years 5.33 Year


1. NPV for “X” is:
$4,400.00
$2,233.66
$3,100.55
$20,400.00
MIRR for "X" is:
11.00%
19.41%
8.88%
15.64%
Payback Period for "X" is:
1.94 years
2.37 years
2.06 years
3.00 years
Discounted payback period for "X":
2.06 years
1.64 years
2.37 years
3.00 years
5. Assuming the three project X, Y & Z are independent then based on NPV criteria we can choose:
X, Y & Z
X & Z
Only X
Only Y

6. Assuming the three project X, Y & Z are Mutual Exclusive then based on NPV criteria we can choose:
X, Y & Z
X & Z
Only X
Only Y
7. Assuming the three project X, Y & Z are independent then based on MIRR criteria we can choose:
X, Y & Z
X & Y
Only X
Only Z
8. Assuming the three project X, Y & Z are Mutual Exclusive then based on MIRR criteria we can choose:
X, Y & Z
X & Y
Only X
Only Z
9. If IRR for “X” is 17.95%, and the three project X, Y & Z are Independent then based on IRR criteria we can choose:
X, Y & Z
X & Y
Only X
Only Y
10. Based on Discounted Payback Period we should choose:
Only X
Only Y
Only Z
X, Y & Z

Solutions

Expert Solution

Project X Y Z
NPV $              2,234 $ 2,789.50 $        453.00
IRR 17.95% 16.25% 8.56%
Modified IRR 19.41% 18.25% 9.55%
Payback Period 2.06
Discounted Pay Back Period 2.37 2.44 5.33
WACC = 10%
For Project X
Computation of NPV
Year Cashflows PVF@ 10% PV
A 0 $            (8,000) 1 $        (8,000)
PV of Cash Outflows $        (8,000)
B 1 $              4,100 0.9091 $    3,727.27
2 $              3,600 0.8264 $    2,975.21
3 $              4,700 0.7513 $    3,531.18
$ 10,233.66
C NPV = B-A $    2,233.66
Computation of Payback Period
Year Cashflows Cummulative Cashflows
0 $            (8,000)
1 $              4,100 $        4,100
2 $              3,600 $        7,700
3 $              4,700
Payback Period = 2 years+ {(8000 - 7700) / 4700}
= 2.06 years
Computing Discounted Payback period
Year Cashflows PVF@ 10% PV
0 $            (8,000) 1
1 $              4,100 0.9091 $          3,727
2 $              3,600 0.8264 $          2,975
3 $              4,700 0.7513 $          3,531
Payback Period = 2 years+ {(8000 - 6702) / 3531}
= 2.37 years
Computing Modified IRR
Interim Cash inflows Invested @ WACC(10%) upto 3years
Year Cashflows FVF FV
1 $              4,100 1.21 $          4,961
2 $              3,600 1.1 $          3,960
3 $              4,700 1 $          4,700
Cash Inflows at end of Year 3 $        13,621
0 $            (8,000) 1 $        (8,000)
PV of Cash Outflows $        (8,000)
Given Options PVF for 3 years
11% 0.7312 $        9,960
19.41% 0.5873 $        8,000
8.88% 0.7747 $     10,553
15.64% 0.6467 $        8,808
For Modified IRR,
PV of Cash Inflows = PV of Cash Outflows
$13621 * PVF(x%,3rd year) = $          8,000
Therefore, Modified IRR = 19.41%
Project X Y Z
NPV $              2,234 $ 2,789.50 $        453.00
5 If Projects are Independent, all the Projects with Positive NPV can be Slected.
Ans: X,Y & Z
6 If Projects are Mutually Exclusive, Project with Highest NPV Should be Selected
Ans: Only Y
7 If Projects are Independent, all the Projects with Modified IRR which are greaterthan WACC can be Slected.
Ans:

Related Solutions

Case “Cam Reddish” Inc “Cam Reddish” Inc. finances its three projects X, Y & Z with...
Case “Cam Reddish” Inc “Cam Reddish” Inc. finances its three projects X, Y & Z with a WACC of 10 percent. The firm offered a project “X” with the following cash flows: Year Cash Flows 0 ($8,000) 1 $4,100 2 $3,600 3 $4,700 The company is thinking also of another two projects “Y” & “Z” with the following information: Project Y Z NPV $2,789.50 $453.00 MIRR 18.25% 9.55% IRR 16.25% 8.56% Discounted Payback Period 2.44 years 5.33 Year 1. NPV...
If X, Y and Z are three arbitrary vectors, prove these identities: a. (X×Y).Z = X.(Y×Z)...
If X, Y and Z are three arbitrary vectors, prove these identities: a. (X×Y).Z = X.(Y×Z) b. X×(Y×Z) = (X.Z)Y – (X.Y)Z c. X.(Y×Z) = -Y.(X×Z)
Company B has three Projects it can choose from: Projects X, Y and Z. The following...
Company B has three Projects it can choose from: Projects X, Y and Z. The following information is available regarding Project X: Years 0 1 2 3 CF -100 80 60 40 The company’s capital structure is distributed equally between debt and preferred stock and the remaining 40% goes to common stock. It has also the following information: 1- After tax cost of debt: 3%. Tax rate: 40% 2- Preferred stocks are selling at $70 per share and pay a...
Company B has three Projects it can choose from: Projects X, Y and Z. The following...
Company B has three Projects it can choose from: Projects X, Y and Z. The following information is available regarding Project X: Years 0 1 2 3 CF -100 80 60 40 The company’s capital structure is distributed equally between debt and preferred stock and the remaining 40% goes to common stock. It has also the following information: 1- After tax cost of debt: 3%. Tax rate: 40% 2- Preferred stocks are selling at $70 per share and pay a...
Company B has three Projects it can choose from: Projects X, Y and Z. The following...
Company B has three Projects it can choose from: Projects X, Y and Z. The following information is available regarding Project X: Years 0 1 2 3 CF -100 80 60 40 The company’s capital structure is distributed equally between debt and preferred stock and the remaining 40% goes to common stock. It has also the following information: 1- After tax cost of debt: 3%. Tax rate: 40% 2- Preferred stocks are selling at $70 per share and pay a...
The curried version of let f (x,y,z) = (x,(y,z)) is let f (x,(y,z)) = (x,(y,z)) Just...
The curried version of let f (x,y,z) = (x,(y,z)) is let f (x,(y,z)) = (x,(y,z)) Just f (because f is already curried) let f x y z = (x,(y,z)) let f x y z = x (y z)
Let X, Y ⊂ Z and x, y ∈ Z Let A = (X\{x}) ∪ {x}....
Let X, Y ⊂ Z and x, y ∈ Z Let A = (X\{x}) ∪ {x}. a) Prove or disprove: A ⊆ X b) Prove or disprove: X ⊆ A c) Prove or disprove: P(X ∪ Y ) ⊆ P(X) ∪ P(Y ) ∪ P(X ∩ Y ) d) Prove or disprove: P(X) ∪ P(Y ) ∪ P(X ∩ Y ) ⊆ P(X ∪ Y )
Consider the scalar functions f(x,y,z)g(x,y,z)=x^2+y^2+z^2, g(x,y,z)=xy+xz+yz, and=h(x,y,z)=√xyz Which of the three vector fields ∇f∇f, ∇g∇g and...
Consider the scalar functions f(x,y,z)g(x,y,z)=x^2+y^2+z^2, g(x,y,z)=xy+xz+yz, and=h(x,y,z)=√xyz Which of the three vector fields ∇f∇f, ∇g∇g and ∇h∇h are conservative?
1) Generate a data set with three variables (X, Y and Z). X and Y have...
1) Generate a data set with three variables (X, Y and Z). X and Y have 10 observations for each (N=10), and Z has 13 observations (N=13). Each observation should have two digits (such as “83” or “8.3”). 2) Draw a stem-and-leaf display for variable Z only and draw a box plot display for variable Z after specifying the 5 numbers (UEX, LEX, FU, FL, MD). 3) Calculate the mean and standard deviation for variable X 4) Calculate the mean...
Digital Logic Simplify: F = (x’∙ y’∙ z’) + (x’∙ y ∙ z’) + (x ∙...
Digital Logic Simplify: F = (x’∙ y’∙ z’) + (x’∙ y ∙ z’) + (x ∙ y’ ∙ z’) + (x ∙ y ∙ z) F = (x + y + z’) (x + y’ + z’) (x’ + y + z’) (x’ + y’ + z)
ADVERTISEMENT
ADVERTISEMENT
ADVERTISEMENT