SOLUTION: Write the following quadratic function in the vertext form. Then, identify the axis of symmetry and the coordinates of the vertex. y-x^2 + 4x -6 please help me I do not know

Algebra.Com
Question 834016: Write the following quadratic function in the vertext form. Then, identify the axis of symmetry and the coordinates of the vertex.
y-x^2 + 4x -6
please help me I do not know how to solve this.

Answer by josgarithmetic(39617)   (Show Source): You can put this solution on YOUR website!
? ?

Assuming you really meant, , you want to Complete The Square and adjust to format. Thee term to both ADD and SUBTRACT on the right-side member is . Doing this will allow you to obtain a portion of right-side expression which is a perfect square, and an added or subtracted constant term.



You finish the work.
For further help and instruction, look at the and study the lesson, "What is Completing The Square? With Visual Explanation" and maybe also "Completing the Square to Solve General Quadratic Equation". Find these in the lessons link in my profile.

RELATED QUESTIONS

Write the following quadratic function in vertex form. Then, identify the axis of... (answered by mananth,greenestamps)
write the following quadratic function in the vertex form. then, identify the axis of... (answered by Fombitz)
Graphing Y=x^2+3x+2 Identify the vertext and the axis of... (answered by jim_thompson5910)
write the quadratic function in the vertex form. then identify the axis of symmetry and... (answered by Fombitz)
Write the quadratic function in standard form. Identify the vertex, axis of symmetry, and (answered by Fombitz)
Rewrite the following quadratic function in vertex form. Then, determine the axis of... (answered by josgarithmetic)
write the quadratic equation in vertex form. Give the coordinates of the vertex and the... (answered by stanbon)
write a quadratic function in vertex form. write the equation for the axis of symmetry of (answered by solver91311)
Write a quadratic function in vertex form. Write the equation for the axis of symmetry of (answered by Fombitz)