Question

4 x - 3 в модуле умножить на 2,6 плюс 3,8 равно 22​

Answer 1

Ответ:

а какой вопрос то????????

Answer 2

To solve the equation, let's first simplify the expression inside the absolute value (modulus):

|4x - 3| * 2.6 + 3.8 = 22

Now, we'll isolate the absolute value term by subtracting 3.8 from both sides:

|4x - 3| * 2.6 = 22 - 3.8 |4x - 3| * 2.6 = 18.2

Next, divide both sides by 2.6 to find the absolute value term:

|4x - 3| = 18.2 / 2.6 |4x - 3| = 7

Now, we need to consider both the positive and negative cases for the absolute value:

Case 1: 4x - 3 = 7 Add 3 to both sides: 4x = 10 Divide both sides by 4: x = 10 / 4 x = 2.5

Case 2: -(4x - 3) = 7 Distribute the negative sign: -4x + 3 = 7 Subtract 3 from both sides: -4x = 7 - 3 -4x = 4 Divide both sides by -4 (don't forget to change the sign when dividing by a negative number): x = -4 / -4 x = 1

So, the two solutions for the equation are x = 2.5 and x = 1.