Задание 2. Решить неравенства а) \( |5 x+3|<2 \) б) \( |2 x-6| \geq 3 x-2 \) 3) \( \left|x^{2}-x+2\right| \leq|2 x-4| \)

2. Resolver aplicando la propiedad distributiva a) \( 10 \cdot(3+8-6)= \) b) \( (6+8): 2+18 \cdot(3-1)= \) c) \( 4 \cdot(9-3)+5 \cdot(12-7)= \)

\( \left\{\begin{array}{l}y+1 x=-3 \\ 2 y \quad= \\ 2 y-6\end{array}\right. \) The system of equations above is a(n) Select an answer \( v \) system. There are Select an answer \( \quad \checkmark \) solutions to this system. If you were to plot both these equations on the same graph, Select an answer

\( x+y<10( \) tentukan nilai \( x \) dan \( y) ? \) \( A==B( \) tentukan nama operator nya \( ) ? \)

8. \( A=\frac{B}{B+1} \) där \( B \) är ett positivt tal. Blir \( A \) större eller mindre om \( B \) dubbleras? Motivera ditt svar.

Lös ekvationen \( \frac{3 x+1}{4}-\frac{2 x+3}{3}=2 \) Redovisa din lösning.