How do you solve -12 is less than or equal to -12?

Answer 1

To solve the inequality -12 ≤ -12, we first recognize that both sides are equal. This means that the inequality is true when the values are equal. In this case, -12 is indeed equal to -12, so the inequality holds true. In interval notation, this solution is represented as [-12, -12].

Answer 2

Ah, let's take a moment to appreciate this simple equation. When we see -12 is less than or equal to -12, we observe that both sides are equal, making it a true statement. In this case, we can say that -12 is indeed less than or equal to -12, reminding us that sometimes in life, things can be exactly as they seem.

Answer 3

You normally "solve" something when there is a variable involved. In this case there is no variable. All you have to do is decide whether it is true or false. If this is derived from an original equation (or, in this case, inequality) which involved variables, then if the equation (or inequality) without variables is true, it means it is true for ANY value of the variable. If it is false, the original equation (or inequality) can't be satisfied by any value of the variable.