EBK MATLAB: AN INTRODUCTION WITH APPLIC
EBK MATLAB: AN INTRODUCTION WITH APPLIC
5th Edition
ISBN: 8220102007642
Author: GILAT
Publisher: YUZU
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Chapter 7, Problem 24P

Write a user-defined function that determines the polar coordinates of a point from the Cartesian coordinates in a two-dimensional plane. For the function name and arguments, use [th rad]=CartToPolar(x,y). The input arguments are the x and y coordinates of the point, and the output arguments are the angle ? and the radial distance to the point. The angle ? is in degrees and is measured relative to the positive x axis, such that it is a positive number in quadrants I and II, and a negative number in quadrant III and IV. Use the function to determine the polar coordinates of points (14, 9), (-11, 20), (-15, 4), and (13.5, -23.5).Chapter 7, Problem 24P, Write a user-defined function that determines the polar coordinates of a point from the Cartesian

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Three voltages represented by e = 20sinwt; ez = 30sin (wt - and ez = 40sin (wt – and draw the circuit. Find an expression for the resultant voltage. Represent them by appropriate vectors.
We can use Eq. 1.7 to find A A = 7 and B = 4) and the angle Then we get: 26. Find the angle between A = -5i - 3j + 2k and B -2j - 2k. [Ser4 7-20] Eq. 1.7 allows us to find the cosine of the angle between two vectors as long as we know their magnitudes and their dot product. The magnitudes of the vectors A and B are: (−5)² + (−3)² + (2)² = 6.164 B = and their dot product is: A B = AB cos = (7)(4) cos 60° = 14 A = A² + A² + A² = = which then gives A · B = AxBx+ AyBy + A₂B₂ = (−5)(0) + (−3)(−2) + (2)(−2) = 2 1.2. WORKED EXAMPLES √B²+ B²+ B² = √(0)² + (−2)² + (−2)² = 2.828 B. We have the magnitudes of the two vectors (namely between the two is = 130° 70° = 60°. Then from Eq. 1.7, if o is the angle between A and B, we have 2 (6.164) (2.828) This gives us: coso = From which we get by: A.B AB = 27. Two vectors a and b have the components, in arbitrary units, ax = 3.2, ay = 1.6, b = 0.50, by = 4.5. (a) Find the angle between the directions of a and b. (b) Find the components of a vector c that…
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