Search Header Logo
Practice for Creating Center Form Equations

Practice for Creating Center Form Equations

Assessment

Presentation

Mathematics

10th Grade - University

Hard

Created by

Amy Latsch

FREE Resource

4 Slides • 4 Questions

1

Practice for Creating Center Form Equations

Slide image

2

Multiple Choice

Which is the equation for

3x2 - y2 + 12x - 8y - 16 = 0

in center form

1

(x +2)24(y +4)212 = 1\frac{\left(x\ +2\right)^2}{4}-\frac{\left(y\ +4\right)^2}{12}\ =\ 1

2

(x +2)24(y 4)212 = 1\frac{\left(x\ +2\right)^2}{4}-\frac{\left(y\ -4\right)^2}{12}\ =\ 1

3

(x +6)223(y +4)269 = 1\frac{\left(x\ +6\right)^2}{23}-\frac{\left(y\ +4\right)^2}{69}\ =\ 1

4

(x +6)218(y 4)236 = 1\frac{\left(x\ +6\right)^2}{18}-\frac{\left(y\ -4\right)^2}{36}\ =\ 1

3

3x2 - y2 + 12x - 8y - 16 = 0












How'd you get there?

4

Multiple Choice

Which is the equation for

2x2 + 3y2 + 8x + 24y + 2 = 0

in center form

1

 (x +2)254+(y +4)254 = 1\frac{\left(x\ +2\right)^2}{54}+\frac{\left(y\ +4\right)^2}{54}\ =\ 1 

2

 (x +2)227+(y +4)218 = 1\frac{\left(x\ +2\right)^2}{27}+\frac{\left(y\ +4\right)^2}{18}\ =\ 1 

3

 (x +4)279+(y +12)21583 = 1\frac{\left(x\ +4\right)^2}{79}+\frac{\left(y\ +12\right)^2}{\frac{158}{3}}\ =\ 1 

4

 (x +4)227+(y +12)218 = 1\frac{\left(x\ +4\right)^2}{27}+\frac{\left(y\ +12\right)^2}{18}\ =\ 1 

5

2x2 + 3y2 + 8x + 24y + 2 = 0












How'd you get there?

6

Multiple Choice

Which is the equation for

 2x3y2+6y5=02x-3y^2+6y-5=0  in vertex form.

1

 x = 3(y1)2+1x\ =\ 3\left(y-1\right)^2+1 

2

 x = 3(y1)2+2x\ =\ 3\left(y-1\right)^2+2 

3

 x = 32(y1)2+1x\ =\ \frac{3}{2}\left(y-1\right)^2+1 

4

 x = (3y3)24x\ =\ \left(3y-3\right)^2-4 

7

2x-3y2+6y-5=0












How'd you get there?

8

Poll

How are you doing?

1-Aweful

5-Awesome

1

2

3

4

5

Practice for Creating Center Form Equations

Slide image

Show answer

Auto Play

Slide 1 / 8

SLIDE