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©P C2C0g1d2 k gKduOtSa S XSHouf5t bw6abrReB QLYL6CO.I k VA8lGlD jrdi Sg ahtFst Ir Be7s 7e 8rAv5e Gdm.y p 2MwaZdde u hwgiGtChE dI 7nOfli ln2i 1t Leg tA 0lQgJeIbvr kaR V2v.L Worksheet by Kuta Software LLC Kuta Software - Infinite Algebra 2 Name_____ Properties of Complex Numbers Date_____ Period____ Find the absolute value of each complex number ...
- Operations with Complex Numbers
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- Operations with Complex Numbers
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MATH 1300 Problem Set: Complex Numbers SOLUTIONS 19 Nov. 2012 1. Evaluate the following, expressing your answer in Cartesian form (a+bi): (a) (1+2i)(4−6i)2 (1+2i) (4−6i)2 | {z } 42−48i+36i2 = (1+2i)(−20−48i) = −20−48i−40i−96i2 = 76−88i (b) (1−3i)3 (1−3i)3 = (1−3i)(1−3i)2 | {z } 1−6i+9i2
Complex numbers - Exercises with detailed solutions 1. Compute real and imaginary part of z = i¡4 2i¡3: 2. Compute the absolute value and the conjugate of z = (1+ i)6; w = i17: 3. Write in the \algebraic" form (a+ib) the following complex numbers z = i5 +i+1; w = (3+3i)8: 4. Write in the \trigonometric" form (‰(cosµ +isinµ)) the following ...
Perform arithmetic operations with complex numbers. N‐CN‐1. Know there is a complex number i such that i2 = –1, and every complex. number has the form a + bi with a and b real. N‐CN‐2. Use the relation i2 = –1 and the commutative, associative, and.
Worksheet by Kuta Software LLC Algebra 2 2.1 Multiplying complex numbers ID: 1 ©O O2_0B1e7L PKUuItlam dSGoYfrtlwkavrveB CL]LGCF.u U SAWlnlM urXieg[hXtFsA trievspeZrtvMebdP. Simplify. ... Answers to 2.1 Multiplying complex numbers (ID: 1) 1) -8 + 20i2) 63 - 16i3) -16 - 88i4) 128 + 32i 5) -29 - 15i6) -57 - 49i7) -32i8) 44 - 52i
Worksheet by Kuta Software LLC Algebra 2 Operations with Complex Numbers Name_____ Date_____ Period____ ©Q y2M0N1t6K dKFu\tTaq USGoMfLt\wJaorhed ]LnLKCM.w ` LA^lHlS NrJiKgghIt`sM rrEeDskeDrDvMeHdU.-1- Simplify. 1) i34 2) i129 3) i146 4) i ... Operations with Complex Numbers