Question

according to a particular test, a normal score is. It can be shown that anyone with a score X that satisfies the inequality x-3/12 > 1.35 has an unusual score determine the scores that would be considered unusual

Answer 1

To find the unusual scores based on the provided inequality x - 3/12 > 1.35, solve for x to get x > 19.2. Hence, any score greater than 19.2 is considered unusual.

Step-by-step explanation:

In the given question, you are required to find the scores that would be considered unusual based on a particular test. The inequality provided is x - 3/12 > 1.35. This inequality can be solved to find the value of x that indicates an unusual score.

To solve for x, begin by isolating the variable on one side of the inequality:

• Multiply both sides by 12 to eliminate the fraction: 12(x - 3)/12 > 12 * 1.35
• Simplify the inequality: x - 3 > 16.2
• Add 3 to both sides: x > 16.2 + 3
• Simplify further: x > 19.2

Therefore, any score greater than 19.2 would be considered unusual for this test.