Exam 4: Complex-Numbers

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Find all solutions to the following equation. Find all solutions to the following equation.   ​ ​

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Find the standard form of the complex number Find the standard form of the complex number   . ​ . ​

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Write the complex number in trigonometric form. ​ Write the complex number in trigonometric form. ​   ​ ​

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Write the complex conjugate of the complex number.Then multiply the number by its complex conjugate. ​ Write the complex conjugate of the complex number.Then multiply the number by its complex conjugate. ​   ​ ​

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Find real numbers a and b such that the equation is true. ​ Find real numbers a and b such that the equation is true. ​   ​ ​

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Find all zeros of the function f(x)=(x - 5)(x + 2)[x+(5 + 2i)][x-(5 - 2i)] ​

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Use DeMoivre's theorem to find the indicated roots of the complex number. ​ Square roots of Use DeMoivre's theorem to find the indicated roots of the complex number. ​ Square roots of   ​ ​

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Use DeMoivre's Theorem to find the indicated power of the complex number.Write the result in standard form. Use DeMoivre's Theorem to find the indicated power of the complex number.Write the result in standard form.

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Use the formula to find one solution of the equation ​ Use the formula to find one solution of the equation ​   ​ ​

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Find the cube roots of the following complex number.Write each of the roots in standard form. -729

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Find all the zeros of the function and write the polynomial as a product of linear factors. ​ Find all the zeros of the function and write the polynomial as a product of linear factors. ​   ​ ​

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Given -6i is a root, determine all other roots of f(x)=x3 - 2x2 + 36x - 72. ​

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​Find the trigonometric form of the complex number shown below. ​ -7 - i

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Write the complex number in standard form. Write the complex number in standard form.

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Perform the indicated operation using the standard form. ​ Perform the indicated operation using the standard form. ​   ​ ​

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