Answer :
To solve the inequality [tex]\(4s < 12\)[/tex], follow these steps:
1. Understand the Inequality: We want to find the values of [tex]\(s\)[/tex] that satisfy [tex]\(4s < 12\)[/tex].
2. Isolate the Variable:
- Divide both sides of the inequality by 4 to solve for [tex]\(s\)[/tex].
- This gives us: [tex]\(s < \frac{12}{4}\)[/tex].
3. Simplify:
- Simplify [tex]\(\frac{12}{4}\)[/tex] to get 3.
- So, [tex]\(s < 3\)[/tex].
4. Solution:
- The solution to the inequality [tex]\(4s < 12\)[/tex] is [tex]\(s < 3\)[/tex].
This means that [tex]\(s\)[/tex] can be any real number that is less than 3. The solution in interval notation is [tex]\(s \in (-\infty, 3)\)[/tex].
1. Understand the Inequality: We want to find the values of [tex]\(s\)[/tex] that satisfy [tex]\(4s < 12\)[/tex].
2. Isolate the Variable:
- Divide both sides of the inequality by 4 to solve for [tex]\(s\)[/tex].
- This gives us: [tex]\(s < \frac{12}{4}\)[/tex].
3. Simplify:
- Simplify [tex]\(\frac{12}{4}\)[/tex] to get 3.
- So, [tex]\(s < 3\)[/tex].
4. Solution:
- The solution to the inequality [tex]\(4s < 12\)[/tex] is [tex]\(s < 3\)[/tex].
This means that [tex]\(s\)[/tex] can be any real number that is less than 3. The solution in interval notation is [tex]\(s \in (-\infty, 3)\)[/tex].
