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The imaginary unit i is defined as Furthermore
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Complex Numbers a + bi Real Part a Imaginary Part bi
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1. a + bi = -10 + 6i a = b = 2. a + bi = 13 + 4i a = b = 3. (a – 1) + (b + 3)i = 5 + 8i a = b = 4. (a+6) + 2bi = 6 - 5i a = b =
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Example 1 Express as a multiple of i:
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Example 2 Perform the indicated operation: Page 284 Problems 1-8
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Example 3 Perform the indicated operation: Page 284 Problems 9-20
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Example 4 Divide and express the result in standard form:
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Example 5 Divide and express the result in standard form: Page 284 Problems 21-28
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Example 6 Perform the indicated operations and write the result in standard form:
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Example 7 Perform the indicated operations and write the result in standard form:
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Example 8 Perform the indicated operations and write the result in standard form: Page 284 Problems 29 - 44
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Page 284 Problems 45 - 50
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Additional Practice problems can be found on page 284 - 285 problems 51-83
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(a) (b) (c) (d) Find the product. (d)
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(a) (b) (c) (d) Perform the indicated operation. (b)
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