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Solve for $k$ . $\newline$ $-1k + 1 < -1$

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Solve two-step linear inequalities

Full solution

Q. Solve for

k

.

\newline

-1k + 1 < -1

Isolate variable term: Isolate the variable term in $-1k + 1 < -1$ . $\newline$ $-1k + 1 - 1 < -1 - 1$ $\newline$ $-1k < -2$
Divide by $-1$ : Divide both sides by $-1$ to solve for $k$ . Remember that dividing by a negative number reverses the inequality sign. $\newline$ $\frac{-1k}{-1} > \frac{-2}{-1}$ $\newline$ $k > 2$

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