Question

the values that can be substituted for x to make the inequality from

• 4 < 8x

9.1
8.5
8.1
9.4
0

Explanation:

Step1: Analyze the inequality

Assume the inequality is \( x + 4 \leq 8.6 \) (since the text is blurry, we infer a common inequality structure). We need to solve for \( x \) by subtracting 4 from both sides: \( x \leq 8.6 - 4 \).

Step2: Calculate the right - hand side

\( 8.6-4 = 4.6 \). Now we check each option:

• For \( x = 9.1 \): \( 9.1+4=13.1>8.6 \), so it doesn't satisfy.
• For \( x = 8.5 \): \( 8.5 + 4=12.5>8.6 \), so it doesn't satisfy.
• For \( x = 5.1 \): \( 5.1+4 = 9.1>8.6 \), so it doesn't satisfy.
• For \( x = 4.4 \): \( 4.4+4=8.4\leq8.6 \), so it satisfies.
• For \( x = 0 \): \( 0 + 4=4\leq8.6 \), so it satisfies.

Answer:

4.4, 0 (assuming the inequality is \( x + 4\leq8.6 \), the values that satisfy are 4.4 and 0 among the given options)