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Does $(1,\ 9)$ make the inequality y > 6x + 3 true? $\newline$ Choices: $\newline$ (A)yes $\newline$ (B)no

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Does (x, y) satisfy the inequality?

Full solution

Q. Does

(1,\ 9)

make the inequality

y > 6x + 3

true?

\newline

Choices:

\newline

(A)yes

\newline

(B)no

Substitute values into inequality: Substitute the values $(1, 9)$ into the inequality y > 6x + 3. The substituted inequality is 9 > 6(1) + 3.
Calculate right side: Calculate the right side of the inequality $6(1) + 3$ . Simplify this to get $6 + 3$ , which equals $9$ .
Evaluate inequality: The inequality 9 > 6(1) + 3 simplifies to 9 > 9. Now, determine if the point $(1, 9)$ makes the inequality y > 6x + 3 true. Since $9$ is not greater than $9$ , the statement 9 > 9 is false.

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