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complex numbers: Review 1
1 Understand the complex number system 2 Be able to do calculations with complex numbers 3 Explore properties of complex conjugates 4 Know how to represent and use Argand diagrams 5 Solve equations with complex numbers
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π π₯ =4+3π₯ Find f(x) if: π 2βπ =10β3π π πβ1 =1+3π π 2π =4+6π π βπ =4β3π
Q1 of 10 π π₯ =4+3π₯ Find f(x) if: π 2βπ =10β3π π πβ1 =1+3π π 2π =4+6π π βπ =4β3π
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β5+5π πβππ +(π+π) βπ+π = πβππ βπ+ππ βπ+ππ βπβππ βπβπ ππππ ππ πππππ
Q2 of 10 πβππ +(π+π) βπ+π = πβππ βπ+ππ βπ+ππ βπβππ = 2βπ β3+π =β5+5π βπβπ ππππ ππ πππππ
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π π₯ = 3+π π₯ Find f(x) if: π π =3πβ1 π 1+π =2+4π π 3βπ =10 π 3 =9+3π
Q3 of 10 π π₯ = 3+π π₯ Find f(x) if: π π =3πβ1 π 1+π =2+4π π 3βπ =10 π 3 =9+3π
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Which of the following is NOT true?
π π + π π =βππ Q4 of 10 Which of the following is NOT true? π π =π π π π βπ=π π π + π π =π π π π = π π β π π β π π =π ππππ ππ πππππ
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π π₯ =7βπ₯ Find f(x) if: π 3+2π =4β2π π 1+π =6βπ π 3π =7β3π π βπ =7+π
Q5 of 10 π π₯ =7βπ₯ Find f(x) if: π 3+2π =4β2π π 1+π =6βπ π 3π =7β3π π βπ =7+π
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ππ πβππ ππ π+ππ πβππ ππ πβππ π+ππ π πβππ π+π ππππ ππ πππππ
Q6 of 10 "Which of the following complex numbers is not equal to the others?" πβππ ππ π+ππ ππ πβππ π+ππ π πβππ π+π ππππ ππ πππππ
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π π₯ =ππ₯ Find f(x) if: π 1+π =β1+π π 3βπ =1+3π π 2π =β2 π 1βπ =1+π
Q7 of 10 π π₯ =ππ₯ Find f(x) if: π 1+π =β1+π π 3βπ =1+3π π 2π =β2 π 1βπ =1+π
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Given that p+qi= 1 12β5π the values of p and q are
Q8 of 10 π= , π= 5 169 Given that p+qi= 1 12β5π the values of p and q are π= π πππ , π= ππ πππ π= π πππ , π= ππ πππ π= ππ πππ , π= π πππ π= ππ πππ , π= π πππ π= ππ πππ , π= π πππ ππππ ππ πππππ
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π π₯ =(2βπ)π₯ Find f(x) if: π 1+π =3+π π 2+3π =7+4π π 1βπ =1β3π π 2+π =5
Q9 of 10 π π₯ =(2βπ)π₯ Find f(x) if: π 1+π =3+π π 2+3π =7+4π π 1βπ =1β3π π 2+π =5
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Which of the following is NOT true?
Q10 of 10 π π β = π π π π β not real Which of the following is NOT true? π π β is real π+ π β is real π π β is real πβ π β is pure imaginary (π π β ) β is real ππππ ππ πππππ
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