Add/Subtract
Multiply/Divide
Basics, Graph & End Behavior
Real/Complex Zeros
Mixture
100
This is the sum of
( x² + 3x + 5 ) and
( 2x² - 4x -2 )
What is 3x² - x + 3
100
This is the product when
( x +3f) and ( x - 3f)
are multiplied
What is x2 - 9f2
100
This is the degree and leading coefficient of the function
f(x) = -9x5 -2x4 + x3 + 2x2 + 2x + 5
What is d=5 lc= -9
100

These are the possible zeros of the function

f(x) = x2 - 9

What is ±3

100

(2 - 3i)(2+3i)

What is 13

200
This is the result when
(5x4 + 2x2 + 4x -1 )
and ( x5 + 2x4 -x -5 )
are added
What is x5 +7x4 + 2x2 + 3x - 6
200
This is the result when you divide
(3x2+7x-20) by (x+4)
What is 3x-5
200
This is the maximum turning points of the function
f(x) = -5x4 -8x3 -5x2 + 12x + 5
What is 3
200

These are the zeros of the function

f(x) = (x-3)3 

What is 3

200

Wesley and Delia are playing a math game.Wesley gives Delia these steps to follow.

(Step 1)Multiply a number by 6 and then subtract 4. (Step 2)Divide the result by 2.(Step 3)Add 3 to the result from the second step.

If Delia’s final answer is 19, The original number is.

What is 6

300
( 7x5 - x4 + x3 + 2x2 - 1 )
- (- 2x5 + x4 + 2x - 10 )
What is ( 9x5 -2x4 + x3 + 2x2 - 2x + 9 )
300
The product of
(w+4) and ( w2 + 6w -1 ) is
What is w3 +10w2 + 23w - 4
300
This is the degree and the leading coefficient of the notation
f(x) → +∞ as x → -∞ and
f(x) → -∞ as x → +∞
What is Odd exponent /Negative leading Coefficient
300

These are the zeros of the function

f(x) = x2 +16

What are -4i and 4i

300

Sketch a graph with the given characteristics:

-   as x → -∞,  f(x) → +∞

-  as x → +∞, f(x) → -∞

- 2 relative minimums

- y intercept of -3

answers vary

400
(-2x9 + 3x8-3x6)
- (x9+6x8-2x6 - 1 )
What is -3x9 -3x8 - x6 + 1)
400
This is the result of
(2x -3)3 when expanded.
What is 8x3-36x2 +54x -27
400

This is the degree( odd/even) and the leading coefficient(positive/negative) of this graph
What is even/positive
400

This is how many and what type of zeros the function has

f(x) =  9x2 - 12x + 4

What is 1 real zero

400

Sketch a graph with the given characteristics:

Even degree, positive a value

4 zeros

Absolute maximum at y=1

Relative minimum at y = -4

Not possible.  An even degree positive function will rise on both sides, so it cannot have an absolute max.

500
This is the result when
x8 - x7 +x6 - x3 + 2x2
is subtracted from
-x8 - x7 - x6 -x3 -2x2 +1
What is -2x8 -2x6 -4x2 +1
500

This is Mr. Ungar's favorite Japanese Sport

What is Sumo

500

This is the degree( odd/even) and the leading coefficient(positive/negative) of this graph
What is odd/positive
500

These are the zeros of the function

f(x) = x3 - 5x2 + 4x

What are 0, 1 and 4

500

I add six to eleven and get five.  Why is the correct?

Adding 6 hours to 11:00 am, gives us 5:00 pm.