Mathematics Homework Solutions
#4578
Complex Numbers: Logarithms
Given: z1 = i and z2 = -1-i
Show that: Log (z1 z2) = Log z1 + Log z2
A relationship between complex numbers is proven using logarithms.
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- Complex Number Logarithms - Given: z1 = i and z2 = -1+i Show that: Log (z1 z2) ≠ Log z1 + Log z2
- Logarithms - See attachment
- Complex Logarithms: Discontinuity - Show that Log (z) is discontinuous along the negative real axis.
- Solving an equation using logarithms. - Solve for x: 1.8^(2x+3) = 0.72^1/3
- Several problems on logarithms and exponents - Please see attachment.
