Unit 1
Unit 2
Unit 3
Unit 4
Mystery round
100

Simplify.

√-8

2i√2 or 2√2i

100

Simplify.

(r3 -6r2 +r4) + (4 - 5r4 + 4r2) - (8r + 3)

-4r4 + r3 - 2r2 -8r + 1

100

Solve. 

y= 2/5x6 + 8

y= 6√5/2(x-8)

100

What is an asymptote?

A line that the function never touches.

100

what is i805

i

200

Solve

(-2 + 8i) - (4 + i)

-6 + 7i

200

What is g(f(1)) when

f(x)= -2x-2 

g(x)= 4-7/3x

40/3

200

State the number of complex zeros and the possible number of real and imaginary zeros.

f(x) = x3 - x2 - 47x + 123

# of complex zeros: 3

Possible # of real zeros: 3 or 1

Possible # of imaginary zeros: 2 or 0

200

What is the horizontal asymptote of:

f(x) = x3+x-5x+1  /  x-3

There is no horizontal asymptote.

200

71290 ÷ 10

7129

300

Solve.

√-24 x √-42

-12√7

300

b[a[a(-2)]] when

a(m)= 2m+4

b(k)= 6k-3

21

300

Solve.

f(x) = 3x3 - 7x2 + 5x - 1

{1/3, 1 mult. 2}

300

State the excluded values.

30v-36 / 42v

5v-6 / 7v ; {0}

300

10 x 42

160

400

Simplify.

4-9i / -7+8i

-100 + 31i / 113

400

2x2 - 15 = -7x

{3/2, -5}

400

Given that g(x) is an odd function, and that g(2.5)=4, would that make g(-2.5) = -4?

Yes

400

Write a rational function with the given characteristics.


There are no zeros, a hole exists at x = –3/2, vertical asymptote is at x = 1, and horizontal asymptote is at y = 0.

y= (2x+3) / (2x+3)(x-1)

400

What is a parabola?

A parabola is a curve where any point is at an equal distance from: a fixed point (the focus ), and; a fixed straight line (the directrix ).

500

Solve.

2(1-5i)(-3-6i)

-16 + 8i

500

Solve by using Binomial Theorem.

(x+3)4

x4 + 12x3 + 54x2 + 108x + 81

500

Using remainder theorem, check if the given binomial is a factor.

(9m3 - 35m2 -54m +15) / (m-5)

NO

500

1/3x = 1/x + x-4/ 3x2

{4/3}

500

Who is the best math teacher?

MISS MENON