If -18 greater or equal to 6-12ax, which inequality represents the possible range of values of 1-2ax

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jimthompson5910 jimthompson5910 · Answer 1 · 2019-02-11T02:57:07+01:00

Answer: [tex]1 - 2ax \le -3[/tex]

1-2ax is less than or equal to -3

So 1-2ax can be -3 or smaller

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Work Shown:

[tex]-18 \ge 6 - 12ax[/tex]

[tex]-18 \ge 6(1-2ax)[/tex] Factor out 6

[tex]\frac{-18}{6} \ge \frac{6(1-2x)}{6}[/tex] Divide both sides by 6

[tex]-3 \ge 1-2ax[/tex]

[tex]1-2ax \le -3[/tex] Flip the two sides, and the inequality sign

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saimaparvezVT saimaparvezVT · Answer 2 · 2022-07-18T08:17:09+02:00

inequality that represents the possible range of values 1-2ax is -3≥ (1-2ax)

Inequality is defined as a mathematical expression in which the sides are not equal to each other.

Given that,

-18 greater or equal to 6-12ax

So algebric form of inequality is -18≥6-12ax

-18≥6 (1-2ax)

-18 / 6≥ (1-2ax)

Divided by 6 in inequality

-3≥ (1-2ax)

(1-2ax) ∈ (-∞,-3]

Hence, inequality that represents the possible range of values 1-2ax is -3≥ (1-2ax)

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