Solve the inequality for x in terms of y x-3y >= -7

Isolate x Inequality: Isolate x on one side of the inequality. x - 3y >= -7 x >= 3y - 7 Check Substitution Values: Check if the inequality is correct by substituting values. Let y = 0, then x >= -7. If x = 0, then 0 >= -7, which is true. Interval Notation Solution: Write the solution in interval notation. The solution is x >= 3y - 7. This means for any y, x must be greater than or equal to 3y - 7.

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Solve the inequality for x in terms of
y
x-3y >= -7

Solve the inequality for $x$ in terms of $y$ . $\newline$ $x-3y \geq -7$

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Q. Solve the inequality for

x

in terms of

y

\newline

x-3y \geq -7

Isolate x Inequality: Isolate $x$ on one side of the inequality. $x - 3y \geq -7$ $x \geq 3y - 7$
Check Substitution Values: Check if the inequality is correct by substituting values. $\newline$ Let $y = 0$ , then $x \geq -7$ . $\newline$ If $x = 0$ , then $0 \geq -7$ , which is true.
Interval Notation Solution: Write the solution in interval notation. $\newline$ The solution is $x \geq 3y - 7$ . $\newline$ This means for any $y$ , $x$ must be greater than or equal to $3y - 7$ .