Thinking Like an Engineer: An Active Learning Approach (3rd Edition)
Thinking Like an Engineer: An Active Learning Approach (3rd Edition)
3rd Edition
ISBN: 9780133593211
Author: Elizabeth A. Stephan, David R. Bowman, William J. Park, Benjamin L. Sill, Matthew W. Ohland
Publisher: PEARSON
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Chapter 10, Problem 14ICA

You have a large stock of several values of inductors and capacitors, and you are investigating how many possible combinations of a single capacitor and a single inductor chosen from the ones you have in stock will give a resonant frequency between specified limits.

Create two cells to hold a minimum and maximum frequency the user can enter.

Chapter 10, Problem 14ICA, You have a large stock of several values of inductors and capacitors, and you are investigating how , example  1

Calculate the resonant frequency (fR) for all possible combinations of one inductor and one capacitor, rounded to the nearest integer. For a resonant inductor/capacitor circuit, the resonant frequency in hertz [Hz] is calculated by

f R = 1 2 π L C

In this equation, L is the inductance in units of henry [H] and C is the capacitance in units of farads [F]. Note that the capacitance values in the table are given in microfarads. Automatically format each result to indicate its relation to the following minimum and maximum frequency values.

  • f R > f MAX : The cell should be shaded white with light gray text and no border.
  • f R < f MIN : The cell should be shaded light gray with dark gray text and no border.
  • f MIN < f R < f MAX : The cell should be shaded white with bold black text and a black border.

If done properly, the table should appear similar to the table that follows for fMIN = 2500 and fMAX = 7777. After you have this working properly, modify the frequency input cells to use data validation to warn the user of an invalid value entry.

Chapter 10, Problem 14ICA, You have a large stock of several values of inductors and capacitors, and you are investigating how , example  2

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Students have asked these similar questions
1. A particle moves with a simple harmonic motion through space. it takes 5ms to complete one cycle. What is its frequency in rad/s 2. A particle moves with a simple harmonic motion through space. it takes 3ms to complete two cycles. What is its frequency in Hz
QUESTION 1 Consider a 2 DOF system shown below. x1 X2 k₁ m2 m1 F F₂ Find the fundamental frequency (in rad/s) for the system shown below. Keep 3 significant digits, use scientific notation, and omit units. Let m1 = 1, m2 = 4, k1 = 5, k2 = 9, and k3 = 1.
Question 3 Find the natural frequency (in rad/sec) of the system in In the figure below: Use: m1= 5 kg, k1 = 53 N/m, k2 65 N/m and k3 18 N/m Write your answer to FOUR significant figures. Don't write the units X1 X2 k1 k2 k3 W ww m1

Chapter 10 Solutions

Thinking Like an Engineer: An Active Learning Approach (3rd Edition)

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