Select the values that make the inequality -h < 6 true.
Then write an equivalent inequality, in terms of h.
(Numbers written in order from least to greatest going across.)

When a polynomial of degree 1 is compared to another algebraic expression of degree less than or equal to 1, this is known as a linear inequality, which is an inequality involving at least one linear algebraic expression. It's important to remember that if p < q, then p must be a number that is unambiguously less than q. If p ≤ q, then p is a number that is strictly smaller than q or exactly equal to q. The same is true for the final two inequality signs > (greater than)

The equivalent inequality can be gotten as follows:

₋h>₋6

By dividing both sides by ₋1, we get:

h<6

As a result, the values mentioned above represent the set of values that meet the inequality.

Learn more about Inequality equations here:

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Select the values that make the inequality -h ≥ ₋6 true.

Then write an equivalent inequality, in terms of h.

Select the values that make the inequality -h < 6 true. Then write an equivalent inequality, in terms of h. (Numbers written in order from least to greatest going across.)

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Select the values that make the inequality -h < 6 true.
Then write an equivalent inequality, in terms of h.
(Numbers written in order from least to greatest going across.)