Which ordered pair is a solution of the equation? y=8x+3 Choose 1 answer: (A) Only(1,11) (B) Only (-1,-5) (C) Both (1,11) and (-1,-5) (D) Neither

Test (1, 11): Let's test the ordered pair (1, 11) by substituting x with 1 in the equation y = 8x + 3. y = 8(1) + 3 y = 8 + 3 y = 11 Since when x = 1, y indeed equals 11, the ordered pair (1, 11) is a solution to the equation.Test (-1, -5): Now let's test the ordered pair (-1, -5) by substituting x with -1 in the equation y = 8x + 3. y = 8(-1) + 3 y = -8 + 3 y = -5 Since when x = -1, y indeed equals -5, the ordered pair (-1, -5) is also a solution to the equation.

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Which ordered pair is a solution of the equation?

y=8x+3
Choose 1 answer:
(A)
Only(1,11)
(B) Only
(-1,-5)
(C) Both
(1,11) and
(-1,-5)
(D) Neither

Which ordered pair is a solution of the equation? $\newline$ $y=8 x+3$ $\newline$ Choose $1$ answer: $\newline$ (A) Only $(1,11)$ $\newline$ (B) Only $(-1,-5)$ $\newline$ (C) Both $(1,11)$ and $(-1,-5)$ $\newline$ (D) Neither

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Math Problems

Algebra 1

Does (x, y) satisfy the linear equation?

Full solution

Q. Which ordered pair is a solution of the equation?

\newline

y=8 x+3

\newline

Choose

1

answer:

\newline

(A) Only

(1,11)

\newline

(B) Only

(-1,-5)

\newline

(1,11)

and

(-1,-5)

\newline

(D) Neither

Test $1, 11$ : Let's test the ordered pair $1, 11$ by substituting $x$ with $1$ in the equation $y = 8x + 3$ . $y = 8(1) + 3$ $y = 8 + 3$ $y = 11$ Since when $x = 1$ , $y$ indeed equals $11$ , the ordered pair $1, 11$ is a solution to the equation.
Test $(-1, -5)$ : Now let's test the ordered pair $(-1, -5)$ by substituting $x$ with $-1$ in the equation $y = 8x + 3$ . $y = 8(-1) + 3 \\ y = -8 + 3 \\ y = -5$ Since when $x = -1$ , $y$ indeed equals $-5$ , the ordered pair $(-1, -5)$ is also a solution to the equation.