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Determine the largest integer value of
x in the solution of the following inequality.

-2x+9 >= 9
Answer:
x=

Determine the largest integer value of $x$ in the solution of the following inequality. $\newline$ $-2 x+9 \geq 9$ $\newline$ Answer: $x=$

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Solve logarithmic equations with multiple logarithms

Full solution

Q. Determine the largest integer value of

x

in the solution of the following inequality.

\newline

-2 x+9 \geq 9

\newline

Answer:

x=

Write Inequality: We start by writing down the inequality we need to solve: $\newline$ $-2x + 9 \geq 9$
Subtract $9$ : Next, we subtract $9$ from both sides of the inequality to isolate the term with $x$ on one side: $\newline$ $-2x + 9 - 9 \geq 9 - 9$
Simplify Inequality: Simplifying both sides of the inequality gives us: $\newline$ $-2x \geq 0$
Divide by $-2$ : Now, we divide both sides by $-2$ to solve for $x$ . Remember that dividing by a negative number reverses the inequality sign: $\newline$ $x \leq 0/-2$
Final Solution: Simplifying the division gives us the solution for $x$ : $x \leq 0$
Largest Integer: Since we are looking for the largest integer value of $x$ that satisfies the inequality, we can see that $x$ can be any integer less than or equal to $0$ . The largest integer that satisfies this condition is $0$ itself.

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