complex-numbers

/in /by

Simplify the expression.

square root of negative 16 x to the power of 4 end root

4ix2

4i2x2

-4×2

-4ix2

====================================

Simplify the expression.

(5 – 2i) + (3 + 4i)

10i

8 + 2i

8 + 6i

2 + 2i

=======================================

Simplify the expression.

(3 – 4i) – (1 – 4i)

2 -8i

2

2 + 8i

4

========================================

Simplify the expression

(1 – 4i)(2 + i)

4 – 8i

-2 – 7i

2 – 11i

6 – 7i

====================================

Simplify the expression.
(-3 – i)(2 – 2i)

-8 + 4i

-4 + 4i

-6 + 6i

-6 + 2

===============================

Simplify the expression.

square root of negative 14 end root space • square root of negative 26 end root

i square root of 364

square root of 364

negative i square root of 364

negative square root of 364

=============================

Simplify the expression.

fraction numerator 2 space minus space i over denominator 3 space minus space 4 i end fraction

fraction numerator 2 space plus space i over denominator 5 end fraction

2 space plus space i

fraction numerator 2 space plus space 5 i over denominator 13 end fraction

fraction numerator 2 space plus space 5 i over denominator 5 end fraction

================================

Simplify the expression.

fraction numerator 5 space minus space i square root of 3 over denominator 5 space plus space i square root of 3 end fraction

fraction numerator 17 space minus space i square root of 3 over denominator 8 end fraction

fraction numerator 14 space minus space i square root of 3 over denominator 11 end fraction

fraction numerator 8 space minus space i square root of 3 over denominator 17 end fraction

fraction numerator 11 space minus space 5 i square root of 3 over denominator 14 end fraction

==================================

Simplify the expression.

i15

1

-1

i

-i

==============================

Which of the following is equal to 1?

i2

i16

i21

i26

 
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