Use the drop-down menus to complete the statement about the inequality m ≥ 2.

The inequality m ≥ 2 has _ solutions because __ can be substituted for m to make this inequality true.
Options: for the first one 0 1 2 8 9 Infinitely many For the second one: No numbers only 1 number 2 and any number to the right of 2 on the number line

Question

S1705643 S1705643

02-02-2020
Mathematics

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Use the drop-down menus to complete the statement about the inequality m ≥ 2.

The inequality m ≥ 2 has _ solutions because __ can be substituted for m to make this inequality true.
Options: for the first one 0 1 2 8 9 Infinitely many For the second one: No numbers only 1 number 2 and any number to the right of 2 on the number line

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vijayalalitha vijayalalitha · Answer 1 · 2020-02-08T12:39:00+01:00

The inequality [tex]m\geq 2[/tex] has infinitely many solutions because any number to the right of 2 on the number line can be substituted form m to make this inequality true.

Explanation:

The inequality [tex]m\geq 2[/tex] means is the set of all possible real values of m which are greater than or equal to 2.

Hence, the inequality [tex]m\geq 2[/tex] contains infinitely many solutions.

To make this inequality true, we can substitute any value from the right of 2 on the number line for [tex]m\geq 2[/tex] in the equation, such that the inequality becomes true.

Hence, any number to the right of 2 on the number line can be substituted form m to make this inequality true.

dandy0425 dandy0425 · Answer 2 · 2020-04-08T16:00:01+02:00

dandy0425 dandy0425

08-04-2020

Answer:

The inequality m ≥ 2 has infinity many solutions because 2 and any number to the right of 2 on the number line can be substituted for m to make this inequality true.

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