Step-1, Dividend per share for the first 2 years
Dividend in Year 1 (D1) = $1.20 per share [$1 x 120%]
Dividend in Year 2 (D2) = $1.44 per share [$1.20 x 120%]
Step-2, Calculation of Stock Price in Year 2 (P2)
Stock Price in Year 2 = D2(1 + g) / (Ke – g)
= $1.44(1 + 0.03) / (0.10 – 0.03)
= $1.48 / 0.07
= $21.19 per share
Step-3, Intrinsic Value
The Intrinsic Value is the aggregate of present value of future dividends and Stock Price in Year 2
Intrinsic Value = D1/(1 + Ke)1 + D2/(1 + Ke)2 + P2/(1 + Ke)2
= $1.20/(1.10)1 + $1.44/(1.10)2 + $21.19/(1.10)2
= [$1.20 / 1.10] + [$1.44 / 1.21] + [$21.29 / 1.21]
= $1.09 + $1.19 + $17.51
= $19.79 per share
“Therefore, The Intrinsic Value of the Deployment Specialists Stock = $19.79”
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[0 1 1 1 0 1 1 1 1 0 1 1. Let A and b 1 1 1 0 Find the eigenvalues of A. Find four independent eigenvectors of A. Ar for each eigenvector T. Verify that Ar Find the coordinates of b in the eigenbasis. . Find the matrix of A relative to the eigenbasis. Find a matrix P such that PAP is diagonal. Find four ort hogonal eigenvectors of A Find the coordinates of b in the...
Given the matrix 1 1 1 1 -1 1 -1 3 1 А -1 (i) Find a basis for the column space of A. (ii) Find an orthonormal basis for the column space of A.
Let -1 1 0 A= 1 1 0 0 -1 1 -1 1 1 21 22 = 24 1 b= ta 19 2 3 Then Az = b represents the following system: 21 - 22 +23 = 1 21-23 + 14 = 2 -22 + 23 - 24 = 3. Select one: 0 True O False Check 2 + 2y = 1 After performing two elementary operations starting with the system one obtains the system 3y = a 2 +...
(1 point) Given 1 1 1 1 1 1 1 0 0 31 11 0 1 -1 0 1 0 2 ), [-1 -10 -5] [o 0 1-4] use the reduced row echelon form above to solve the system (x+y+z x+z -x - y = = = 1 -1 -5 If necessary, parametrize your answer using the free variables of the system. Preview My Answers Submit Answers
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