Question

Решите уравнение (6x-1)^2-(5x+2)*(6x+5)=6*(x-1)^2-37xплииииис помогите​

Answer 1

Відповідь:

36x^2-12x+1-(30x^2+25x+12x+10)=6(x^2-2x+1)-37x

36x^2-12x+1-(30x^2+37+10)= 6x^2-12x+6-37x

36x^2+1-30x^2-37x-10=6x^2+6-37x

36x^2+1-30x^2-10=6x^2+6

6x^2 -9=6x^2+6

-9=6

Відповідь: немає рішень.

PS намагалася докладно розписати

Пояснення:

Answer 2

Solving the Equation

To solve the equation *(6x-1)^2 - (5x+2)*(6x+5) = 6*(x-1)^2 - 37x*, we can follow these steps:

1. Expand and simplify both sides of the equation. 2. Combine like terms. 3. Solve for *x*.

Step 1: Expand and Simplify

Expanding the terms on both sides of the equation gives us:

*(6x-1)^2 - (5x+2)*(6x+5) = 6*(x-1)^2 - 37x*

Expanding the squared terms: *(36x^2 - 12x + 1) - (30x^2 + 25x + 12x + 10) = 6*(x^2 - 2x + 1) - 37x*

Simplifying: *36x^2 - 12x + 1 - (30x^2 + 37x + 10) = 6x^2 - 12x + 6 - 37x*

Step 2: Combine Like Terms

Combining like terms on both sides of the equation gives us:

*36x^2 - 12x + 1 - 30x^2 - 37x - 10 = 6x^2 - 12x + 6 - 37x*

Simplifying further: *6x^2 - 49x - 9 = 6x^2 - 49x - 9*

Step 3: Solve for x

At this point, we notice that the equation simplifies to *6x^2 - 49x - 9 = 6x^2 - 49x - 9*. This means that the equation is an identity, and the solution for *x* can be any real number.

Therefore, the solution to the equation *(6x-1)^2 - (5x+2)*(6x+5) = 6*(x-1)^2 - 37x* is that x can be any real number.

I hope this helps! If you have any further questions or need additional assistance, feel free to ask.