Is (1, 1) a solution to this system of inequalities? 9x + y ≥ 9 5x + 12y ≥ 17 Choices: (A)yes (B)no

Check Point (1, 1): Does the point (1, 1) satisfy the inequality 9x + y ≥ 9? Substitute x = 1 and y = 1 into the inequality 9x + y ≥ 9. 9(1) + 1 ≥ 9 9 + 1 ≥ 9 10 ≥ 9 The point (1, 1) satisfies the inequality 9x + y ≥ 9.Check Point (1, 1): Does the point (1, 1) satisfy the inequality 5x + 12y ≥ 17? Substitute x = 1 and y = 1 into the inequality 5x + 12y ≥ 17. 5(1) + 12(1) ≥ 17 5 + 12 ≥ 17 17 ≥ 17 The point (1, 1) satisfies the inequality 5x + 12y ≥ 17.Verify Solution (1, 1): Is (1, 1) a solution to the system of inequalities? Since the point (1, 1) satisfies both inequalities: 10 ≥ 9 and 17 ≥ 17, the point (1, 1) is indeed a solution to the system of inequalities.

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Is $(1,\ 1)$ a solution to this system of inequalities? $\newline$ $9x + y \geq 9$ $\newline$ $5x + 12y \geq 17$ $\newline$ Choices: $\newline$ (A)yes $\newline$ (B)no

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Algebra 2

Is (x, y) a solution to the system of inequalities?

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Q. Is

(1,\ 1)

a solution to this system of inequalities?

\newline

9x + y \geq 9

\newline

5x + 12y \geq 17

\newline

Choices:

\newline

(A)yes

\newline

(B)no

Check Point $(1, 1)$ : Does the point $(1, 1)$ satisfy the inequality $9x + y \geq 9$ ? $\newline$ Substitute $x = 1$ and $y = 1$ into the inequality $9x + y \geq 9$ . $\newline$ $9(1) + 1 \geq 9$ $\newline$ $9 + 1 \geq 9$ $\newline$ $10 \geq 9$ $\newline$ The point $(1, 1)$ satisfies the inequality $9x + y \geq 9$ .
Check Point $(1, 1)$ : Does the point $(1, 1)$ satisfy the inequality $5x + 12y \geq 17$ ? $\newline$ Substitute $x = 1$ and $y = 1$ into the inequality $5x + 12y \geq 17$ . $\newline$ $5(1) + 12(1) \geq 17$ $\newline$ $5 + 12 \geq 17$ $\newline$ $17 \geq 17$ $\newline$ The point $(1, 1)$ satisfies the inequality $5x + 12y \geq 17$ .
Verify Solution $1, 1$ : Is $1, 1$ a solution to the system of inequalities? $\newline$ Since the point $1, 1$ satisfies both inequalities: $\newline$ $10 \geq 9$ and $17 \geq 17$ , $\newline$ the point $1, 1$ is indeed a solution to the system of inequalities.