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Algebra EOY Game

Total questions: 20

Worksheet time: 23mins

Name
Class
Date
1.


3x5y153x-5y\le-15

a)

y ≥ 5/3x -3

b)

y ≥ 3/5x + 3

c)

y ≤ -3/5x +3

d)

y ≤ 5/3x -3

2.

Why did Romans think Algebra was so easy?

a)

They were smart

b)

Yes

c)

They didn't

d)

Because x was always 10!

3.

y = 5( (a)   )x

4.

Quadratic Formula

a)

ax + b + c2

b)

ax2 + bx + c

c)

ax2 + bx + b

d)

a2 + b2 = c2

5.

What color is Mrs. Cooper's clock?

a)

Black

b)

Pink

c)

Brown

d)

Blue

6.

Which equation is perpendicular to : y = -2x

a)

y = 2x

b)

y = -2x

c)

y = 1/2x

d)

y = -1/2x

7.

A computer costs $750 at the beginning of the year, but the price decreases by %3 every week. How much would the computer cost at the end of the year. Round to the nearest cent

( 1 year = 52 weeks )

a)

$45

b)

$243

c)

$153.88

d)

$170.84

8.

Why does algebra make you a better dancer?

a)

It doesn't

b)

Because you can use an algo-rhythm!

c)

What's algebra?

9.

How many solutions are there?

x2 - 6x + 24

a)

No real solutions

b)

Two solutions

c)

One solution

d)

All solutions

10.

f(x) = abxf\left(x\right)\ =\ ab^x

a)

Quadratic

b)

Exponential

c)

Linear

d)

None of These

11.

Foil:

(3x-4)(2x+1)

a)

6x-4

b)

6x2 -5x -4

c)

11x -4

d)

5x2 +5x -3

12.

On Wednesdays We Wear (a)   .

13.

Find the Slope:

(-2,-32)

(1,-20)

a)

7

b)

4

c)

5

d)

3

14.

Foil:

(x+4)(x-4)

a)

x2 - 16

b)

x2 + 8x - 16

c)

x2 + 16

d)

-x2 -16

15.

Slope Intercept Form:

a)

y = x + b

b)

y = mx + b

c)

y = x2 +b

d)

f(x) = mx2

16.

Which Class Period is Mrs. Cooper's Favorite?

a)

1st

b)

2nd

c)

4th

d)

None of These

17.

Simplify 2 642\ \sqrt[]{64}

a)

16

b)

32\sqrt[]{32}

c)

10

d)

8

18.

What is a math teacher's favorite snake?

a)

Copperhead

b)

Rattlesnake

c)

A pi-thon

d)

An adder snake

19.

Simplify: 5 85\ \sqrt[]{8}

a)

20

b)

10 210\ \sqrt[]{2}

c)

5 25\ \sqrt[]{2}

d)

3 33\ \sqrt[]{3}

20.

Distance Formula:

a)

(x1+x22, y1+y22)\left(\frac{x_1+x_2}{2},\ \frac{y_1+y_2}{2}\right)

b)

(xy)2\frac{\sqrt[]{\left(x-y\right)}}{2}

c)

(xy)2\sqrt[]{\left(x-y\right)^2}

d)

 (x2 x1)2+(y2y1)2\ \sqrt[]{\left(x_2\ -x_1\right)^2+\left(y_2-y_1\right)^2}