Problem 1 (5 points) (Chap 4) (Learning objective: line integration in different coordinates)Using the differential length dl, find the length of each of the following curves:(a) p = 3, π/4<< π/2, z = constant(b) r=1,0 = 30°, 0 << 60°(c) r = 4, 30° < 0 < 90°, & = constant

Here is the step-by-step explanation: Part (a): (ρ=3), (4π<ϕ<2π), (z=constant):We will use…

Answered: Problem 1 (5 points) (Chap 4) (Learning…

Introductory Circuit Analysis (13th Edition)

13th Edition

ISBN:9780133923605

Author:Robert L. Boylestad

Publisher:Robert L. Boylestad

Chapter1: Introduction

Section: Chapter Questions

Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...

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Write the equations for shear and bending moments for the first segment (1 in the figure) of the structure using the x coordinate(s) given. Note: You do not need to solve for segment 2. 30 k 50 k 1 2 A Χ 16 ft B 20 ft x2
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2) Sketch the Nyqpoiet plot by hand Sor the following systeon, choosing the contour to be to the right of the singularity the jwn axis Nert , wsing on the Nuquist criterion determine the mge of K z0 for which the sustemn is sca ble. Then, redo the Nuguist plot, this time Choosing the contour to be to the left of the imaryi mary the singularity avris. Again; on Osing Phe Ny quist criterion check the of Kz0 for which the sustem is range stable. Are the conswers the same? Should then be K G(s) = R Csra)
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Objective: Use properties of right triangles to add electrical vectors. Draw a force triangle from given vectors. Convert vectors between Polar to Rectangular forms. Formulas: Given (R Z0) x=R cos 0 y = R sin 0 Given (x, y) R= x? + y? y -1- 0 = tan Add the following sets of vectors. Draw a vector diagram. Draw a force triangle diagram. Convert the vectors to Rectangular form to add. Express the answer in Polar form.
Objective: Use properties of right triangles to add electrical vectors. Draw a force triangle from given vectors. Convert vectors between Polar to Rectangular forms. Formulas: Given (R Z0) x=R cos 0 y = R sin 0 Given (x, y) R= x? + y? y -1- 0 = tan Add the following sets of vectors. Draw a vector diagram. Draw a force triangle diagram. Convert the vectors to Rectangular form to add. Express the answer in Polar form, Z = 3.1 KOL65° Z2 = 6.1 kaL-15° 1. Zr = Reose Rsino Σχ Ey = Zz = 4.3 KN230° Z2 = 5.2 k0Z-60° 2. ZT = Rcos0 Rsine Ex = Ey = Zz = 12 kOL26° Zz = 15 kQL-56° 3. Z = Rcose Rsine Z1 Z2 Ex = Ey =
H.W: Consider the sys. shown below, where the dead time Ta is (0.5) sec. R Ke-Tas s(s2 + 2s + 1) Use Routh's criteria to determine the critical value of (k) for stability of the closed loop sys. and the crossing points on the imaginary axis then find the locations of all roots for the sys. char. eq.
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Problem 1 (5 points) (Chap 4) (Learning objective: line integration in different coordinates) Using the differential length dl, find the length of each of the following curves: (a) p = 3, π/4< < π/2, z = constant (b) r=1,0 = 30°, 0 << 60° (c) r = 4, 30° < 0 < 90°, & = constant