What is the answer to C=M(1+ti) ?

The answer to C=M(1+ti) is M=C,t=0

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C=M(1+ti)

C = M (1 + t i)

M = C, t = 0

Solution steps

C = M (1 + t i)

Rewrite

C

in standard complex form:

C + 0 i

C + 0 i = M (1 + t i)

Rewrite

M (1 + t i)

in standard complex form:

M + Mt i

C + 0 i = M + Mt i

Complex numbers can be equal only if their real and imaginary parts are equalRewrite as system of equations:

[C = M 0 = Mt]

[C = M 0 = Mt] : M = C, t = 0

M = C, t = 0

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x y i - 4 (x + y^{6}) j = 0

\frac{m}{1 + i} + n = \frac{- m - 1}{i}

z^{2} + 2 i z^{2} + 3 i z = 0

(3 + 4 i) 2 - 2 (x - i y) = x + i y