Question

| x + 1 | - 6 , 3 = 0​

Answer 1

Ответ:

Ответ внизу.....

Пошаговое объяснение:

| x + 1 | - 6 , 3 = 0

| x + 1 | = 6 , 3

1 вариант:

х + 1 = - 6 , 3

х = - 6 , 3 - 1

х = - 7 , 3

2 вариант:

х + 1 = 6 , 3

х = 6 , 3 - 1

х = 5 , 3

Ответ: х = - 7 , 3 и х = 5 , 3

Answer 2

To solve the equation $|x + 1| - 6 = 3$, we'll first isolate the absolute value term and then solve for $x$:

1. Add 6 to both sides of the equation: $|x + 1| - 6 + 6 = 3 + 6$

This simplifies to: $|x + 1| = 9$

Now, we have two cases to consider:

Case 1: $x + 1$ is positive ($x + 1 > 0$) In this case, the absolute value function simplifies to $x + 1$: $x + 1 = 9$

Solving for $x$, we get: $x = 8$

Case 2: $x + 1$ is negative ($x + 1 < 0$) In this case, the absolute value function becomes $-(x + 1)$: $-(x + 1) = 9$

Solving for $x$, we get: $x = -10$

So, the solutions for the equation $|x + 1| - 6 = 3$ are $x = 8$ and $x = -10$.