Determine the modulus and the principle argument of the following complex number: (2 + 4i) (2 + 2i) 1 + i Z =

Q: Determine the argument and the modulus of the given complex (-2-4i)(5i) number: (3+8i)

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Q: Simplify, then express each in complex number form “a+bi” 1) -3(4+2i) -2(5-3i) 2) (4+3i)^2 3) 11+2i…

A: Since you have asked multiple question, we will solve the first 3 question for you as per our guide…

Q: z is a complex number.

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Q: Extract the square root of the complex number 8-6i.

A: We have to find the square root of the complex number 8-6i.

Q: Write the given numbers in the form a + bi where a, bER (1) (–2+2i)³ (5-4i) - (3+7i) (ii) 4+2i) + (2…

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Q: Calculate the following complex numbers (i) (1 + 3i)(2 − 4i) (ii) 1 + 3i 2 - 4i 1+ 3i 2 - 4i 10

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Q: Write the following complex numbers in exponential form: z = r exp (10) z = 9+8i, w=-4-10 i, u=4-5i

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Q: Determine the equivalent complex number in rectangular form of the expression (-7 + 24i)2 (5 + 5i).

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Q: Calculate (-(2/3) + 2/3i)-4 Give your answer in the form a + bi, where a and b are exact real…

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Q: Convert to complex form z3 = 8

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Q: Find the argument of the following complex number, i-1 (i) 1-i i-1 (i) 1+i

A: we have to solve given

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Q: Find the argument of the complex number 3 + 17i 4 4. 47

A: Given complex number is- 3+17i We need to find argument of the given complex number. For any complex…

Q: Enter in form a + bi the complex number z which has an absolute value 2 and argument 2/3 π.

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Q: Match the correct modulus or absolute value to the complex number: - 6 + 8i

A: Explanation and solutions is given below....