Question

|x – 5 |<11 ПЖЖЖЖжжжжж​

Answer 1

Ответ:

/Х-5/≤11

Х≤11/5

х≤2.2

2.2-5≤11

Пошаговое объяснение:

только не пиши ≤ я не смогла найти без стрельки

Answer 2

Ответ:

ответ во вложении

________________

Answer 3

The inequality you've provided is:

|x - 5| < 11

This inequality represents the absolute value of (x - 5) being less than 11. To solve for x, you can consider two cases:

Case 1: x - 5 is positive (x - 5 > 0): In this case, the absolute value is equal to the expression itself, so you have:

x - 5 < 11

Now, add 5 to both sides:

x < 11 + 5 x < 16

Case 2: x - 5 is negative (x - 5 < 0): In this case, the absolute value is the negation of the expression inside the absolute value:

-(x - 5) < 11

Now, multiply both sides by -1, but remember to reverse the inequality direction:

x - 5 > -11

Add 5 to both sides:

x > -11 + 5 x > -6

So, you have two possible solutions:

1. If x - 5 is positive: x < 16
2. If x - 5 is negative: x > -6

In interval notation, you can represent these solutions as:

(-∞, -6) U (16, ∞)

This means that the solution includes all real numbers except those between -6 and 16.