WorksheetsImaginary and Complex Numbers Exam/3rd 9 Weeks
Total questions: 68
Worksheet time: 4hrs 59mins
2i√6
8i√3
-2√6
-2i√6
i
-1
1
-i
Simplify √-8
-2√2
8i
4i √2
-4 √2
2i √8
-2 √8
-6
6i
√6i
√6
−12
2i3
4i3
−23
−4i3
−18
3i2
9i2
−32
−9i2
-24i√7
24i√7
-24√7
24√7
1
-1
i
-i
1
-1
i
−i
1
-1
i
−i
1
-1
i
−i
1
-1
i
−i
What does i2 = ?
1
√-1
-1
-√1
1
-1
i
−i
1
-1
i
−i
1
-1
i
−i
1
-1
i
−i
1
-1
i
−i
1
-1
i
−i
1
-1
i
−i
1
-1
i
−i
i322
1
−1
i
−i
(7 + 2i) - (-12 - 4i)
2i + 3 + 7 - 12 i
(10+ 15i) - (48 - 30i)
How do you write a complex number?
a-bi
a+bi
ai+b
ai-b
What is (3−5i)+(−4+7i) ?
−1+2i
7−12i
1+2i
−2+3i
What is (−5+3i)−(4+7i)?
−1−4i
−9−4i
−1+4i
−9+4i
(4+7i)+(8-2i)=
34i
28+6i
12+5i
-4+9i
(3-2i)-(4-2i)=
-1+0i
7-4i
1-2i
-i
A complex number can be expressed as a + bi. What does a represent?
the real part of the complex number
the imaginary part of the complex number
depends on the sign of the number
the square root of the complex number
If you are adding two complex numbers you should
add all the numbers together then divide by 2
add only the real numbers and subtract the complex numbers
add only the complex numbers and subtract the real numbers
add only the real numbers together and then add only the complex numbers together then stop
a
b
c
d
a
b
c
d
a
b
c
d
(5)(2i)
10i
-10
10i2
-10i2
(-4i)(5i)
20
-20i
20i2
-20i2
(-6i)(-3i)
-18
-18i
18i2
-18i2
-4(2 - 3i)
-8 + 12i
8 - 12i
20i
-4i
-2(4 - 5i)
-8 + 10i
8 - 10i
-18i
2i
(4−3i)(−7−2i)
-23 + 13i
-23 - 29i
-34 + 13i
-34 - 29i
(7+2i)(9−6i)
75-24i
63 - 24i - 12i2
51 - 24i
58 + 60i
What is the conjugate you would multiply by?
5+2i
5-2i
-5-2i
-5+2i
What is the conjugate you would multiply by?
2+i
2-i
-2+i
-2-i
What is the conjugate you would multiply by?
-1-5i
1+5i
1-5i
-1+5i
What is the denominator after multiplying and before simplifying?
17
13
5i
15i
What is the denominator after multiplying and before simplifying?
-3
29
21i
2+5i
What is the denominator after multiplying and before simplifying?
-10
-2i
2i
10
Simplify
Like terms have ________.
only the same variable
the same power but different variables
the same variable but different powers
the same variable at the same power
Multiplying a complex number by its conjugate results in a...?
Real long problem
A new conplex number
A real number
An Imaginary number
