What is the solution to this inequality? x-6<-4

Question

Isolate the variable x by
choose your answer...
to both sides of the inequality.
The inequality
choose your answer...
The final answer will be
choose your answer...

Answer 1

To solve the inequality \( x - 6 < -4 \), you need to isolate the variable \( x \).

1. Add 6 to both sides of the inequality: \[ x - 6 + 6 < -4 + 6 \] This simplifies to: \[ x < 2 \]

The inequality is now isolated, and we can summarize the steps:

• You added 6 to both sides of the inequality.
• The resulting inequality is \( x < 2 \).

The final answer is: \[ x < 2 \]

Answer 2

The inequality
choose your answer...
choose your answer...
will be flipped will remain the same

Answer 3

In this case, the inequality was \( x - 6 < -4 \), and when we added 6 to both sides, the direction of the inequality remained the same.

• We added 6 to both sides, which does not change the direction of the inequality.

So you can fill in your choices like this:

The inequality will remain the same.