Homework Solution: Evaluate the complex number step-by-step by applying the complex number manipulating rules. Write the result in the polar form. z = (5-j6) -…

    Problem 1: Evaluate the complex number step-by-step by applying complex number manipulating rules. Write the result in the polar form. (5-j6) (2-j8) (3 +j4)(5- (4-j6) Problem 2: Let z,z2,zz be three complex numbers whose amplitudes and phases are r, r2, r3 and 0,02,03 respectively. Obtain expressions of amplitude and phase of the following complex numbers in terms ofn, r2-r3 and θǐ,02,03. Complex Number zA Amplitude Iz1 Phase Zz Z122 (b) 21(223)1
    Evaluate the complex number step-by-step by applying the complex number manipulating rules. Write the result in the polar form. z = (5-j6) - (2-j8)/(-3+j4)(5-j) + (4-j6) Let z_1, z_2, z_3 be three complex numbers whose amplitudes and phases are r_1, r_2, r_3 and theta_1, theta_2, theta_3 respectively. Obtain expressions of amplitude and phase of the following complex numbers in terms of r_1, r_2, r_3 and theta_1, theta_2, theta_3.

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    Problem 1: Evaluate the deep reckon progressive by applying deep reckon manipulating rules. Write the end in the polar shape. (5-j6) (2-j8) (3 +j4)(5- (4-j6) Problem 2: Let z,z2,zz be three deep reckons whose maximums and bearings are r, r2, r3 and 0,02,03 respectively. Obtain expressions of maximum and bearing of the subjoined deep reckons in provisions ofn, r2-r3 and θǐ,02,03. Deep Reckon zA Maximum Iz1 Bearing Zz Z122 (b) 21(223)1

    Evaluate the deep reckon progressive by applying the deep reckon manipulating rules. Write the end in the polar shape. z = (5-j6) – (2-j8)/(-3+j4)(5-j) + (4-j6) Let z_1, z_2, z_3 be three deep reckons whose maximums and bearings are r_1, r_2, r_3 and theta_1, theta_2, theta_3 respectively. Obtain expressions of maximum and bearing of the subjoined deep reckons in provisions of r_1, r_2, r_3 and theta_1, theta_2, theta_3.

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