It looks like the document you've shared contains a series of algebraic equations that need to be solved, presented in Hebrew. Here's the list of equations from the image, with the task to solve them:

1. $2x + 150 = 32x$
2. $-x + 10 = 3x$
3. $-2x - 28 = 5x$
4. $4x - 6x = 4(x - 3)$
5. $x - (2x + 4) = 4x + 6$
6. $5(2x + 4) = 6(3x + 2)$
7. $15x - 9(13 + x) = -6(21 - 2x)$

Let me solve these equations step by step.

1) $2x + 150 = 32x$

$2x + 150 = 32x$ Subtract $2x$ from both sides: $150 = 30x$ Divide both sides by 30: $x = \frac{150}{30} = 5$

2) $-x + 10 = 3x$

$-x + 10 = 3x$ Add $x$ to both sides: $10 = 4x$ Divide both sides by 4: $x = \frac{10}{4} = 2.5$

3) $-2x - 28 = 5x$

$-2x - 28 = 5x$ Add $2x$ to both sides: $-28 = 7x$ Divide both sides by 7: $x = \frac{-28}{7} = -4$

4) $4x - 6x = 4(x - 3)$

$4x - 6x = 4(x - 3)$ Simplify both sides: $-2x = 4x - 12$ Subtract $4x$ from both sides: $-6x = -12$ Divide both sides by $-6$: $x = \frac{-12}{-6} = 2$

5) $x - (2x + 4) = 4x + 6$

$x - (2x + 4) = 4x + 6$ Distribute the minus sign: $x - 2x - 4 = 4x + 6$ Simplify: $-x - 4 = 4x + 6$ Add $x$ to both sides: $-4 = 5x + 6$ Subtract 6 from both sides: $-10 = 5x$ Divide both sides by 5: $x = \frac{-10}{5} = -2$

6) $5(2x + 4) = 6(3x + 2)$

Distribute on both sides: $10x + 20 = 18x + 12$ Subtract $10x$ from both sides: $20 = 8x + 12$ Subtract 12 from both sides: $8 = 8x$ Divide by 8: $x = 1$

7) $15x - 9(13 + x) = -6(21 - 2x)$

Distribute on both sides: $15x - 9(13 + x) = -6(21 - 2x)$ Simplify: [ 15x - 117 - 9x = -126 +