Is t = –6 a solution to the inequality below? –1 < t Choices: (A)yes (B)no

Understand the inequality: Understand the inequality The inequality –1 < t means that t must be greater than –1.Substitute the value: Substitute the value of t Substitute t = –6 into the inequality to check if it satisfies the condition –1 < t. –1 < (–6)Compare the values: Compare the values Since –6 is not greater than –1, the inequality –1 < t is not true when t = –6.Answer the question: Answer the question Since t = –6 does not satisfy the inequality –1 < t, the answer to the question is no.

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Is $t = -6$ a solution to the inequality below? $\newline$ -1 < t $\newline$ Choices: $\newline$ (A)yes $\newline$ (B)no

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Algebra 1

Identify solutions to inequalities

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Q. Is

t = -6

a solution to the inequality below?

\newline

-1 < t

\newline

Choices:

\newline

(A)yes

\newline

(B)no

Understand the inequality: Understand the inequality $\newline$ The inequality -1 < t means that $t$ must be greater than $-1$ .
Substitute the value: Substitute the value of $t$ Substitute $t = -6$ into the inequality to check if it satisfies the condition -1 < t. -1 < (-6)
Compare the values: Compare the values $\newline$ Since $-6$ is not greater than $-1$ , the inequality -1 < t is not true when $t = -6$ .
Answer the question: Answer the question $\newline$ Since $t = -6$ does not satisfy the inequality -1 < t, the answer to the question is no.