Express the following complex functions in polar form:
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Fundamentals of Applied Electromagnetics (7th Edition)
- Simplify each of the following expressions: (c) xy' + z + (x + y)z'arrow_forwardIn the given expression below, what is the resulting computed value (in rectangular form)? Z= (2 + j3) × (3 + j4) – (1 + j5) = Blank 1 Blank 1 Add your answerarrow_forward3. Rewrite the following complex numbers in z = x+jy format. (a) z = (2-j3)(-1+j2) (b) z = (1)¹ (c) z = (1-j) ¹0 (d) z = (-1+j√3) * (e) z = (-2) ¹ (f) z=(-1+j)¹arrow_forward
- Convert the complex number Y = 100(cos 53.13° + i sin53.13°) into a. Polar Form b. Rectangular Form c. Exponential Formarrow_forward1-In your own words and no more than three lines, explain the main difference(s) between Gauss's law and other integral-differential equations. 2-In your own words and no more tham two hnes, explan the main difference(s) between Coulomb's law and other laws.arrow_forwardII: Consider the four waveforms shown in the following figure. 1. Determine a set of basis functions. (10') 2. Use the basis functions to represent the four waveforms by vectors. (10¹) Si(t) S3(t) 4 Im. T 1 1 2 3 4 1 2 3 $₂(t) S4(t) 2 1 2 3 4arrow_forward
- An appropriate substitution for the differential equation dy =y (xy-1) is: xp x = u y None of These. y3 u x とー %3D y3 u Vindows bui 1/3arrow_forwardTwo complex numbers E and F are given as E=20<45° F=5<135°. Express the complex number E/F in rectangular form.arrow_forward1 -In your own words and no more than three lines, explain the main difference(s) between Gauss' s law and other Integral-differential equations 2-1n your own words and no more than two lines, explain the main difference(s) between Coulomb ' s law and other laws.arrow_forward
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