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Find Complex Roots of a Cubic Equation z^3 - 3z^2 + z + 5 = 0
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SOLUTION of the equation is z = -1, 2 + i and 2 - i
The final Factored form will be: (z + 1)( z - 2 +1)(z - 2 -i)
Square root of negative numbers leads to complex numbers. They can be represented on Polar coordinate or Argand diagrams. We will discuss, in details, operations and representation of complex numbers in this playlist.
#ComplexNumbers #ImaginaryNumbers #Radicals #Rationalization #IBSL #ImaginaryParts #globalmathinstitute #anilkumar #APmath #ibslmath #edexcel #gcse
The final Factored form will be: (z + 1)( z - 2 +1)(z - 2 -i)
Square root of negative numbers leads to complex numbers. They can be represented on Polar coordinate or Argand diagrams. We will discuss, in details, operations and representation of complex numbers in this playlist.
#ComplexNumbers #ImaginaryNumbers #Radicals #Rationalization #IBSL #ImaginaryParts #globalmathinstitute #anilkumar #APmath #ibslmath #edexcel #gcse
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