Question on complex equations
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Question on complex equations

[From: ] [author: ] [Date: 11-12-02] [Hit: ]
Its apparent that c must equal i to get rid of the complex number.d=8-Put in the imaginary number and square both side of the equation.......
How would I go about solving this problem?

Find the value of c and d that make the equation true.

2ci + 1 = -d + 6 - ci

i = √-1 (imaginary)

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the imaginary numbers (number of "i"s) on both sides of the equation must be equal. That is:

2ci = -ci
2c = -c
3c = 0
c = 0

Plugging in c=0 we get:

1 = -d +6
-5 = -d
d = 5

Therefore c=0, d=5.

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d+3ci=5

It's apparent that c must equal i to get rid of the complex number.

so d+3i^2=5
d-3=5
d=8

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Put in the imaginary number and square both side of the equation.
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