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9.7 PRODUCTS AND QUOTIENTS OF COMPLEX NUMBERS IN POLAR FORM By the end of this section students will be able to multiply and divide complex numbers in polar form as evidenced by a pair share activity.
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Products and quotients of complex numbers in Rectangular form By the end of the section students will be able to simplify complex numbers, graph complex numbers and convert complex numbers from polar to rectangular form and vice versa as evidenced by an exit slip. Real parts Imaginary parts
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Products of Complex numbers in Polar Form By the end of this section students will be able to multiply and divide complex numbers in polar form as evidenced by a pair share activity.
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Quotients of Complex numbers in Polar Form By the end of this section students will be able to multiply and divide complex numbers in polar form as evidenced by a pair share activity.
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Example 1: Find the product/quotient, then express in polar and rectangular form By the end of this section students will be able to multiply and divide complex numbers in polar form as evidenced by a pair share activity.
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Example 1: Find the product/quotient, then express in polar and rectangular form
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By the end of this section students will be able to multiply and divide complex numbers in polar form as evidenced by a pair share activity. Example 1: Find the product/quotient, then express in polar and rectangular form
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By the end of this section students will be able to multiply and divide complex numbers in polar form as evidenced by a pair share activity. Example 1: Find the product/quotient, then express in polar and rectangular form
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By the end of this section students will be able to multiply and divide complex numbers in polar form as evidenced by a pair share activity. Example 1: Find the product/quotient, then express in polar and rectangular form
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Summary By the end of this section students will be able to multiply and divide complex numbers in polar form as evidenced by a pair share activity.
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Summary By the end of this section students will be able to multiply and divide complex numbers in polar form as evidenced by a pair share activity.
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