Question

(6x-5 <13,(28+4x>20.​

Answer 1

Ответ:{ x | - 2 < x < 3 }

Пошаговое объяснение:.

Answer 2

To solve this system of linear inequalities, you can consider each inequality separately and then find the values of 'x' that satisfy both inequalities.

1. The first inequality is 6x - 5 < 13:

   Add 5 to both sides: 6x < 13 + 5 6x < 18

   Now, divide both sides by 6: x < 18/6 x < 3

2. The second inequality is 28 + 4x > 20:

   Subtract 28 from both sides: 4x > 20 - 28 4x > -8

   Now, divide both sides by 4. Since you are dividing by a positive number, the inequality sign remains the same: x > -8/4 x > -2

So, the solution to the system of inequalities is:

x < 3 (from the first inequality) x > -2 (from the second inequality)

To express this as a single solution, you can write it as an interval:

-2 < x < 3