Question

Решите уранение (x+5)^2-x^2=x-2

Answer 1

(х+5)^2-х^2=х-2
х^2+10х+25-х^2=х-2
10х-х=-2-25
9х=-27
х=-3

Answer 2

(x+5){2}-x{2} =-2  ответ -3

Answer 3

I can help you solve this equation. First, let's expand the brackets and simplify the terms:

$$(x+5)^2-x^2=x-2$$ $$x^2+10x+25-x^2=x-2$$ $$10x+25=x-2$$

Next, let's subtract x from both sides and move the constants to the right side:

$$10x-x+25-25=x-x-2-25$$ $$9x=-27$$

Finally, let's divide both sides by 9 to get the value of x:

$$\frac{9x}{9}=\frac{-27}{9}$$ $$x=-3$$

Therefore, the solution of the equation is $x=-3$. You can check this by plugging in the value of x into the original equation and verifying that both sides are equal. I hope this helps you understand the steps of solving this equation. If you need more help, you can use the algebra calculator or the math solver to get more detailed explanations and examples.