Question
show all the steps to solve ax-9>39
Answers
GPT 3.5
To solve the inequality ax - 9 > 39, follow these steps:
1. Add 9 to both sides of the inequality: ax - 9 + 9 > 39 + 9
This simplifies to ax > 48
2. Divide both sides by a (assuming a is a positive number): (ax)/a > 48/a
This simplifies to x > 48/a
3. So, the solution to the inequality ax - 9 > 39 is x > 48/a.
1. Add 9 to both sides of the inequality: ax - 9 + 9 > 39 + 9
This simplifies to ax > 48
2. Divide both sides by a (assuming a is a positive number): (ax)/a > 48/a
This simplifies to x > 48/a
3. So, the solution to the inequality ax - 9 > 39 is x > 48/a.
what would step 2 be in a fraction
GPT 3.5
If step 2 involves dividing by a fraction, the process is a bit different. Here's what step 2 would look like:
2. Divide by a:
$${(ax)}/{a} > {48}/{a}$$
When you divide by a fraction, you multiply by its reciprocal:
$${x} > {48}*{1}/{a}$$
This simplifies to:
$$x > {48}/{a}$$
So, the solution to the inequality ax - 9 > 39 would be x > 48/a.
2. Divide by a:
$${(ax)}/{a} > {48}/{a}$$
When you divide by a fraction, you multiply by its reciprocal:
$${x} > {48}*{1}/{a}$$
This simplifies to:
$$x > {48}/{a}$$
So, the solution to the inequality ax - 9 > 39 would be x > 48/a.