Homework Answers
A) The company will recover its initial cash flow in Year 5
The extra amount beyond the initial investment in Year 5 is $8,000 (= 58,000 - 50,000)
Payback period = Last year before which we recover our initial investment (Year 4) + (Shortfall of the initial investment in that year)/Next year cash flow
Payback period = 4 + 3,000/11,000
Payback period = 4.27 Years
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So, can you please upvote? Thank you :-)
⎡a b b b b b⎤ ⎢b a b b b b⎥ ⎢⎥ 5.LetA=⎢b b a b b b⎥. ⎢b b b a b b⎥ ⎢⎥ ⎢b b b b a b⎥ ⎢b b b b b a⎥ ⎣⎦ (a) Express the determinant of A in terms of a and b . (b) Find all the eigenvalues of A and the co...
⎡a b b b b b⎤ ⎢b a b b b b⎥
⎢⎥ 5.LetA=⎢b b a b b b⎥.
⎢b b b a b b⎥ ⎢⎥
⎢b b b b a b⎥ ⎢b b b b b a⎥
⎣⎦
(a) Express the determinant of A in terms of a and b .
(b) Find all the eigenvalues of A and the corresponding
multiplicities.
pls offer the detail of Gaussian elimination in (a
)
Thank you!!
b b a b b...
⎡a b b b b b⎤ ⎢b a b b b b⎥ ⎢⎥ 5.LetA=⎢b b a b b b⎥. ⎢b b b a b b⎥ ⎢⎥ ⎢b b b b a b⎥ ⎢b b b b b a⎥ ⎣⎦ (a) Express the determinant of A in terms of a and b . (b) Find all the eigenvalues of A and the co...
⎡a b b b b b⎤ ⎢b a b b b b⎥
⎢⎥ 5.LetA=⎢b b a b b b⎥.
⎢b b b a b b⎥ ⎢⎥
⎢b b b b a b⎥ ⎢b b b b b a⎥
⎣⎦
(a) Express the determinant of A in terms of a and b .
(b) Find all the eigenvalues of A and the corresponding
multiplicities.
could u use equations to explain what's happening here,
especially
pls offer the detail of Gaussian elimination...
If b=(1,1,1), then <b,b>=4.
If b=(1,1,1), then <b,b>=4. True False
In this testcross: A B / a b X a b / a b what types...
In this testcross: A B / a b X a b / a b what types of gametes are produced in complete linkage? A) A B, a b, a B and A b B) A B, a b C) a B, A b D) Aa Bb
Use the figure to evaluate a+b, a-b, and - a. a+b = a-b= - a=
Use the figure to evaluate a+b, a-b, and - a. a+b = a-b= - a=
Consider the following grammar: <S> → <A> a <B> b <A> → <A> b | b...
Consider the following grammar: <S> → <A> a <B> b <A> → <A> b | b <B> → a <B> | a Is the following sentence in the language generated by this grammar? baab Consider the following grammar: <S> → a <S> c <B> | <A> | b <A> → c <A> | c <B> → d | <A> Is the following sentence in the language generated by this grammar? acccbcc SHOW WORK
Consider the following grammar: <S> → <A> a <B> b <A> → <A> b | b...
Consider the following grammar: <S> → <A> a <B> b <A> → <A> b | b <B> → a <B> | a Which of the following sentences are in the language generated by this grammar? baab bbbab bbaaaaaS bbaab Please explain why
Compute. A-B , A+B, AXB , A = B A = 1647 B = (357
Compute. A-B , A+B, AXB , A = B A = 1647 B = (357
Prove that if a and b are odd then 2gcd(a,b)=gcd(a+b,a−b)”
Prove that if a and b are odd then 2gcd(a,b)=gcd(a+b,a−b)”
Full answers and working out please. B -B (A+B) (B+A) (A-B) B FIGURE 1.3 FIGURE 1.4...
Full answers and working out please.
B -B (A+B) (B+A) (A-B) B FIGURE 1.3 FIGURE 1.4 (1) Addition of two vectors. Place the tail of B at the head of A; the sum, A+B, is the vector from the tail of A to the head of B (Fig. 1.3). (This rule generalizes the obvious procedure for combining two displacements. Addition is commutative: A+B=B+A; 3 miles east followed by 4 miles north gets you to the same place as 4 miles...
⎡a b b b b b⎤ ⎢b a b b b b⎥
⎢⎥ 5.LetA=⎢b b a b b b⎥.
⎢b b b a b b⎥ ⎢⎥
⎢b b b b a b⎥ ⎢b b b b b a⎥
⎣⎦
(a) Express the determinant of A in terms of a and b .
(b) Find all the eigenvalues of A and the corresponding
multiplicities.
pls offer the detail of Gaussian elimination in (a
)
Thank you!!
b b a b b...
⎡a b b b b b⎤ ⎢b a b b b b⎥
⎢⎥ 5.LetA=⎢b b a b b b⎥.
⎢b b b a b b⎥ ⎢⎥
⎢b b b b a b⎥ ⎢b b b b b a⎥
⎣⎦
(a) Express the determinant of A in terms of a and b .
(b) Find all the eigenvalues of A and the corresponding
multiplicities.
could u use equations to explain what's happening here,
especially
pls offer the detail of Gaussian elimination...
Use the figure to evaluate a+b, a-b, and - a. a+b = a-b= - a=
Compute. A-B , A+B, AXB , A = B A = 1647 B = (357
Full answers and working out please.
B -B (A+B) (B+A) (A-B) B FIGURE 1.3 FIGURE 1.4 (1) Addition of two vectors. Place the tail of B at the head of A; the sum, A+B, is the vector from the tail of A to the head of B (Fig. 1.3). (This rule generalizes the obvious procedure for combining two displacements. Addition is commutative: A+B=B+A; 3 miles east followed by 4 miles north gets you to the same place as 4 miles...
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