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Algebra 1 Part 2
Name___________________________________
Finding the Vertex of a Parabola Using The Vertex Formula
x
Date________________
FIND THE VERTEX USING THE VERTEX FORMULA
1) y x   x
2) y x   x
3) y x   x
4) y x   x
5) y x   x
6) y x   x
7) y x   x
8) y x   x
9) y x   x
10) y x   x
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Worksheet by Kuta Software LLC
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11) y x   x
12) y x   x
13) y x   x
14) y x   x
15) y x   x
16) y x   x
17) y x   x
18) y x   x
19) y x   x
20) y x   x
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Worksheet by Kuta Software LLC
Answers to Finding the Zeros of a Parabola Using The Quadratic Formula
1)
2)
3)





















4)



 


 




 



 















7)
8)



 


9)







 














     







     
13)



14)
15)
















 







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












12)

 




11)


 

10)






6)








5)







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

Worksheet by Kuta Software LLC
16)
17)





  









18)





 














19)
20)



















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

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Worksheet by Kuta Software LLC
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