Is it possible to complete the square for this equation ? : y^2+x^2=2x

Is it possible to complete the square for this equation ? : y^2+x^2=2x

Need help finding out howto get rid of 9 and 79 can't be divided by 9

Solve the equation by completing the square. state whether the solutions are real or non-real. 3x^2+2x+1=0 I solved and got (−1+√2i)/3,(−1-√2i)/3 I am not sure...

i also have the equation x^2+11x+c. i have no clue what to do to make each trinomial a perfect square

Sean and Mason run out of gas while fishing from their boat in the bay. they set off an emergency flare with an vertical velocity of 30 meters per second. The height of the flats in meters can be...

7a2 +14a + 86 = 9

The area of the room is 176 square feet and is five feet longer than its wide.

what equation results from completing the square and then factoring? x^2+4x=5

Completing the square - Vertex is (-5/4, 11/16) Quadratic Formula (-5/4, 11/8) This is what I got when I used both of the formulas. I am pretty sure that you are supposed to...

How do you solve this problem by completing the square? x^2+6x=9

I need to complete the square.

I have the problem of x(squared)+2x=9. I understand completing the square to a degree, but I don't know how it works with a 2 in the x spot.

Rewrite the quadratic function in standard form by completing the square f(x)= -1/4x^2+5x-2

I need help with this math problem. I know the answer is -8 and -2 I just don't know the steps to get there. If you could help me with this please. (x+5)^2 = 0

f(x)=-3x2-2+1 I tried it and I got (-3x2-2x+1)-6 after completing the square, then I factored it and got (-3x+1)(x+1)-6 , if I did it correctly how am I supposed to get a vertex...

if e + h = 5g and e + 5g + h = 40, what is the value of g?

-Completing the square - Round final answer to hundredths place

Suppose g(x) = −2x2 +12x+4. Convert the quadratic function to vertex form by completing the square. Identify the vertex.

x^2-8x-20=0 and 5x^2+24x=5

Find the roots of the quadratic equation x^2 – 8x = 9 by completing the square.

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