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2nd-Q Prelims Reviewer 1 (Math)

Total questions: 25

Worksheet time: 22mins

Name
Class
Date
1.

The graph of a quadratic function is called as

a)

Linear

b)

Parabola

c)

Eclipse

d)

Circle

2.

Vertex Form

a)

y = a(x−h)2+ky\ =\ a\left(x-h\right)^2+k  

b)

y = ax2 +bx+cy\ =\ ax^{2\ }+bx+c  

3.

Standard Form

a)

y = a(x−h)2+ky\ =\ a\left(x-h\right)^2+k  

b)

y = ax2 +bx+cy\ =\ ax^{2\ }+bx+c  

4.

Converting vertex to standard : y=2(x+2)2−3y=2\left(x+2\right)^2-3  

a)

y = 2x2+8x+5y\ =\ 2x^2+8x+5  

b)

y=2x2+8x+11y=2x^2+8x+11  

c)

y=−2x2+8x+5y=-2x^2+8x+5  

d)

y = 2x2+8x−5y\ =\ 2x^2+8x-5  

5.

Converting vertex to standard : y = −3(x−1)2y\ =\ -3\left(x-1\right)^2  

a)

y=3x2−6x−3y=3x^2-6x-3  

b)

y =−3x2+6x−3y\ =-3x^2+6x-3  

c)

y=−x2+2x−1y=-x^2+2x-1  

d)

y=x2+2x+1y=x^2+2x+1  

6.

If a>0, The parabola opens ___

a)

Upwards

b)

Downwards

7.

If a<0, The parabola opens ___

a)

Upwards

b)

Downwards

8.

Converting standard to vertex : y=x2−4x+5y=x^2-4x+5  

a)

y=(x−2)2−9y=\left(x-2\right)^2-9  

b)

y=(x−2)2+9y=\left(x-2\right)^2+9  

c)

y=(x+2)2+1y=\left(x+2\right)^2+1  

d)

y=(x−2)2+1y=\left(x-2\right)^2+1  

9.

Converting vertex to standard : y=−2x2−12x−12y=-2x^2-12x-12  

a)

y=2(x+6)2y=2\left(x+6\right)^2  

b)

y=−2(x+3)2−28y=-2\left(x+3\right)^2-28  

c)

y=−2(x+6)2−9y=-2\left(x+6\right)^2-9  

d)

y=−2(x+3)2+6y=-2\left(x+3\right)^2+6  

10.

Best section

a)

Ivory

b)

Aqua

c)

Beige

d)

Lavender

11.

Converting vertex to standard : y=−6x2−12x−13y=-6x^2-12x-13  

a)

y=−9(x+2)2−1y=-9\left(x+2\right)^2-1  

b)

y=−3(2x2+4x)−13y=-3\left(2x^2+4x\right)-13  

c)

y=−6(x+2)2−13y=-6\left(x+2\right)^2-13  

d)

y=−6(x+1)2−7y=-6\left(x+1\right)^2-7  

12.

Is the minimum or maximum point on the quadratic function

a)

Vertex

b)

Domain

c)

Range

d)

Axis of Symmetry

13.

Is the set of real numbers

a)

Vertex

b)

Domain

c)

Range

d)

Axis of Symmetry

14.

It depends on whether the parabola opens upwards or downwards

a)

Vertex

b)

Domain

c)

Range

d)

Axis of Symmetry

15.

Divides the graph into two parts such that one reflects the other

a)

Vertex

b)

Domain

c)

Range

d)

Axis of Symmetry

16.

What is {x∣x∈R}\left\{x|x\in R\right\}  ?

a)

Vertex

b)

Domain

c)

Range

d)

Axis of Symmetry

17.

What is (h,k)\left(h,k\right)  ?

a)

Vertex

b)

Domain

c)

Range

d)

Axis of Symmetry

18.

What is the range when the parabola opens upwards? (a>0)

a)

{y∣y≥k}\left\{y|y\ge k\right\}  

b)

{y∣y≤k}\left\{y|y\le k\right\}  

19.

What is the range when the parabola opens downwards? (a<0)

a)

{y∣y≥k}\left\{y|y\ge k\right\}  

b)

{y∣y≤k}\left\{y|y\le k\right\}  

20.

Find the a, h, & k values : y=(x−2)2−9y=\left(x-2\right)^2-9  

a)

a: 1 , h: 2 , k: 9

b)

a: 1 , h: 2 , k: -9

c)

a: -1 , h: 2 , k: -9

d)

a: 0 , h: 2 , k: -9

21.

Find the a, h, & k values : y=−(x+1)2+9y=-\left(x+1\right)^2+9  

a)

a: -1 , h: -1 , k: 9

b)

a: 1 , h: 1 , k: -9

c)

a: -1 , h: 1 , k: 9

d)

a: 1 , h: 1, k: 9

22.

Find the a, h, & k values : y=−2(x+3)2+6y=-2\left(x+3\right)^2+6  

a)

a: -2 , h: -3 , k: 6

b)

a: -2 , h: 3 , k: 6

c)

a: -2 , h: -3 , k: -6

d)

a: 2 , h: 3, k: 6

23.

Identify the image

a)

X & Y Intercept

b)

TAEM

c)

Table values method

d)

Substitution

24.

Find the range : y=−(x+1)2+9y=-\left(x+1\right)^2+9  

a)

  {y∣y≤9}\left\{y|y\le9\right\}  

b)

{y∣y≥9}\left\{y|y\ge9\right\}  

25.

Find the range : y=(x+1)2+9y=\left(x+1\right)^2+9  

a)

  {y∣y≤9}\left\{y|y\le9\right\}  

b)

{y∣y≥9}\left\{y|y\ge9\right\}