Find the solutions of the following equation NOTE You may ta

Find the solutions of the following equation:

NOTE: You may take ky = kc

Find the solutions of the following equation [omega^2(mu_d epsilon_d - mu_0 epsilon_0) - k^2_y]^1/2 = epsilon_0/epsilon_d k_y tan k_y d/2 To do so, begin with the following two equations alpha = k_c epsilon_0/epsilon_d tan(k_c d/2) alpha^2 + k^2_c =omega^2(mu_d epsilon_d - mu_0 epsilon_0) To see the solutions, rearrange each equation to have alpha as the dependent variable and k_c as the independent variable; use d = 1 m and epsilon_r = 3.25. Then plot both equations on the same scale and use the intersections of these equations to determine beta and alpha for the lowest - order odd TM mode at the following + two frequencies: f = 200 MHz f = 500 MHz.

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here we can use an equation using matlab and vector conditions also without the equation we cant use the ky=kc term so please upload the picture correctly and better to see the outputs for these types of equations in software programming because we can use the output in other necessary cases...

Find the solutions of the following equation: NOTE: You may take ky = kc Find the solutions of the following equation [omega^2(mu_d epsilon_d - mu_0 epsilon_0)

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