Simplify
Conjugates and Additive Inverses
Powers of i
Operations with Complex Numbers
Quadratics with Complex Solutions
100

√-4

2i

100

The additive inverse of -4 + 7i.

What is 4 - 7i?

100

Simplify: i2

-1

100

Simplify (12+ 4i) + ( 4 - i)

16 + 3i

100

Solve: x2+9=0

x=±3i

200

√ -7

i√ 7

200

The additive inverse of -3 - 2i.

What is 3 + 2i?

200

Simplify: i3

-i

200

(-6 - 7i) - (1 + 3i)

-7 -10i

200

Solve: x2+4x+8=0

x=−2±2i

300

√ -32

4i√ 2

300

The conjugate of -6 - 2i.

What is -6 + 2i?

300

Simplify: i12

1
300

Simplify (-3i)(7i)

21

300

Solve:x2-14x+58=0

x = 7±3i 

400

√ -50

5i√ 2

400

The conjugate of 10 + 3i.

What is 10 - 3i?

400

Simplify: i25

i

400

(6 - 4i)(-4 - 6i)

-48 - 20i

400

Solve: x2+10x+29=0

x =−5±2i

500

-√ -200

-10i√ 2 

500

The difference between the conjugate of -6 + 3i and the additive inverse of 6 + 3i.

What is "none"?

500

Simplify: i73

i

500

Divide √ 15 / 5√ 20

√ 3 / 10

500

Solve:x2+6x+13=0

x = −3 ± 2i

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