Question

решите неравенство -3(x+2)+2(x-1)>3(x-3)+2

Answer 1

-3(x+2)+2(x-1)>3(x-3)+2

-3x-6+2x-2>3x-9+2

-x-8>3x-7

-x-3x>-7+8

-2x>1

x<-1/2 или x<-0,5

Answer 2

I can help you solve the inequality. Here are the steps:

- First, we need to simplify the inequality by expanding the brackets and collecting like terms. We get:

$$-3x - 6 + 2x - 2 > 3x - 9 + 2$$

- Next, we need to move all the terms with $x$ to one side and all the constants to the other side. We get:

$$-8x > -3$$

- Finally, we need to divide both sides by $-8$ and reverse the inequality sign. We get:

$$x < \frac{3}{8}$$

- Therefore, the solution set is $(-\infty, \frac{3}{8})$. This means that any value of $x$ that is less than $\frac{3}{8}$ will satisfy the inequality.Ответь+подробно.+решите+неравенство+-3(x+2)+2(x-1)>3(x-3)+2