Question

8x + 256 - 3x = 2x +793 1095 : x - 23 = 505x + 37 - 2x - 1050 = 2 - 4x586 - 1602 : x = 497256 - 8x = x - 68

Answer 1

Відповідь:

Розв'язки у файлі

Покрокове пояснення:

Answer 2

It looks like you've provided a series of equations and expressions. Let's solve these step by step:

1. $8x + 256 - 3x = 2x + 793$ Combine like terms: $5x + 256 = 2x + 793$ Subtract $2x$ from both sides: $3x + 256 = 793$ Subtract 256 from both sides: $3x = 537$ Divide both sides by 3: $x = 179$

2. $1095 : x - 23 = 505x + 37 - 2x$ Simplify the right side: $1095 : x - 23 = 503x + 37$ Multiply both sides by $x - 23$: $1095 = (503x + 37) \cdot (x - 23)$

You can continue to solve for $x$ from this equation, but it seems to be a quadratic equation and may have multiple solutions.

3. $1050 - 2x - 1050 = 2 - 4x$ Simplify both sides: $-2x = 2 - 4x$ Add $4x$ to both sides: $2x = 2$ Divide both sides by 2: $x = 1$

4. $586 - 1602 : x = 497$ Perform the division on the right side: $586 - \frac{1602}{x} = 497$ Subtract 586 from both sides: $- \frac{1602}{x} = -89$ Multiply both sides by $x$ (assuming $x$ is not 0): $1602 = 89x$ Divide both sides by 89: $x = \frac{1602}{89}$

5. $256 - 8x = x - 68$ Add $8x$ to both sides: $256 = 9x - 68$ Add 68 to both sides: $324 = 9x$ Divide both sides by 9: $x = 36$

6. $256 - 8x = x - 68$ This equation is the same as the one in step 5, and we've already solved it as $x = 36$.

7. $256 - 8x = x - 68$ This equation is the same as the one in steps 5 and 6, and we've already solved it as $x = 36$.

Please double-check your equations and expressions for accuracy, as there seems to be some repetition and potential inconsistencies in the equations provided. If you have any specific questions about solving equations or any other topic, feel free to ask!