
Помогите плиз) x^2-9|x|=0


Ответы на вопрос

x=0
x=9
x=-9
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I can help you solve this equation. First, we need to consider two cases: when $|x|$ is positive and when $|x|$ is negative.
Case 1: $|x| = x$ (when $x \geq 0$)
Then the equation becomes $x^2 - 9x = 0$. We can factor this as $x(x - 9) = 0$. So the solutions are $x = 0$ or $x = 9$.
Case 2: $|x| = -x$ (when $x < 0$)
Then the equation becomes $x^2 + 9x = 0$. We can factor this as $x(x + 9) = 0$. So the solutions are $x = 0$ or $x = -9$.
Combining both cases, we get four possible solutions: $x = 0, 9, -9$. However, we need to check if they satisfy the original equation. Plugging in $x = 0$, we get $0^2 - 9|0| = 0$, which is true. Plugging in $x = 9$, we get $9^2 - 9|9| = 0$, which is also true. Plugging in $x = -9$, we get $(-9)^2 - 9|-9| = 0$, which is false. Therefore, the final answer is $x = 0$ or $x = 9$.
You can also use a free online calculator to solve equations like this. Here are some links that might be useful:
- [Solve for x Calculator](https://www.mathway.com/Calculator/solve-for-x-calculator) - [Mathway | Решение задач по алгебре](https://www.mathway.com/ru/Algebra) - [Mathway | Algebra Problem Solver](https://www.mathway.com/algebra)
I hope this helps. Have a nice day!


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