Discriminant
Quadratic Formula
Adding and Subtracting Complex Numbers
Multiplying and Dividing Complex Numbers
Chapter 3 Part 1
100

Give the discriminant AND the types of solutions.

x2=7x-10

9, 2 real solutions

100

Solve with the quadratic formula:

x2-10x+25=0

x=5 

100

Simplify:

(4i+3)-(7i+5)

-3i-2

100

Multiply the following complex number:

(4+i)(3+2i)

10+11i

100
Factor:


x2+3x+2

(x+2)(x+1)

200

Give the discriminant AND the types of solutions.

x2=8x-7

36, 2 real solutions

200

Solve using the quadratic formula:

x-2x2=-5

(-1+sqrt41)/-4


200

Simplify:

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

-2i+3

200

Multiply the following complex number:

(5+2i)(1-i)

7-3i

200

Solve with square roots:

3(x-3)2-35=1

3+2sqrt3, 3-2sqrt3

300

Give the discriminant AND the types of solutions.

x(x-10)=-25

0, 1 real solution

300

Solve:

5x2+8x-12=0

(-4 + 2sqrt19)/5

300

Simplify:

(12-2i)+(2-9i)

14-11i

300

Multiply the following complex numbers:

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

13

300

Factor:

2x2+5x+3

(2x+3)(x+1)

400

Give the discriminant AND the types of solutions.

x-3x2=-3

37, 2 real solutions

400

Solve using the quadratic formula:

3x2+x+2=0


(-1+isqrt23)/6

400

Simplify:

(-3-4i)-(-2-8i)

-1+4i

400

(1+3i)/5

(1+3i)/5

400

Find the vertex, axis of symmetry, y-intercept, and the max/min point for the following equation:

y=-3(x-2)2+7

vertex- (2,7)

Axis of Symmetry- x=2

y-intercept- (0,-5)

max at (2,7)

500

Give the discriminant AND the types of solutions.

3x2-x+2=0

-23, 2 imaginary solutions

500

Solve using the quadratic formula: 


x2-4x+5 = 0

2+i, 2-i

500

Simplify:

(3x-7yi)+(6x+8yi)

9x+yi

500

Divide the following complex numbers:

2i3 / 6i

-1/3

500

Write the following equation in standard form:

y=-3(x-2)2+7

y=-3x2+12x-5

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