Question

Solve the system using matrices. 3x + 4y = 18 3x + 4y = 18



A. (-2, 6)


B. (-2, -6)


C. (6, -2)


D. No solution

Answer 1

\[\left[\begin{matrix}3 & 4 & 18\\ 3 & 4 & 18\end{matrix}\right]\] Using Gauss-Jordan elimination (we subtract first row from second, then simplify the first row so that the row's first entry is 1) we have:\[\left[\begin{matrix}1 & (3/4) & 6 \\ 0 & 0 & 0\end{matrix}\right]\] Since the reduced matrix has a row of zeroes, this indicated that there are infinitely many solutions. We can find all solutions by setting one variable equal to t and expressing the other in terms of that free variable. So let y = t, then x = 6 - (3/4)t,

Answer 2

are you sure the second equation isn't different from the first?

Answer 3

because if it's not, then we can only relate values of x to values of y that will satisfy that equation, in which case there will be infinitely many solutions

Answer 4

I am sure....Solve the system using matrices. 3x + 4y = 18 3x + 4y = 18



A. (-2, 6)


B. (-2, -6)


C. (6, -2)


D. No solution

Answer 5

SO ANSWER IS( -2,6)

Answer 6

Use a tree diagram to explain why the probability that a family with four children had 2 girls and 2 boys is 38, assuming that the probability of having a b

Answer 7

Use a tree diagram to explain why the probability that a family with four children had 2 girls and 2 boys is 38, assuming that the probability of having a b

Answer 8

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Answer 9

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Answer 11

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Answer 12

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Answer 13

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Answer 15

Check please
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Answer 16

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Answer 17

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Answer 18

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Answer 19

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Answer 20

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Answer 21

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Write a short script (15u201320 lines) that creates an imagined scene between two or three characters.

Answer 22

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c.
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b.
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d.
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Answer 23

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Answer 24

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Answer 25

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B.