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Solutions Manual INTRODUCTION TO MECHATRONICS AND MEASUREMENT SYSTEMS 4th Edition

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Solutions Manual INTRODUCTION TO MECHATRONICS AND MEASUREMENT SYSTEMS 4th Edition.

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Subido en
3 de mayo de 2024
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104
Escrito en
2023/2024
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Solutions Manual



INTRODUCTION TO
MECHATRONICS AND
MEASUREMENT
SYSTEMS

4th edition
2012(c)




SOLUTIONS MANUAL

David G. Alciatore
and
Michael B. Histand


Department of Mechanical Engineering
Colorado State University
Fort Collins, CO 80523



Introduction to Mechatronics and Measurement Systems 1

,Solutions Manual



This manual contains solutions to the end-of-chapter problems in the third edition of
"Introduction to Mechatronics and Measurement Systems." Only a few of the open-ended
problems that do not have a unique answer are left for your creative solutions. More information,
including an example course outline, a suggested laboratory syllabus, MathCAD files for examples
in the book, and other supplemental material are provided on the Internet at:

mechatronics.colostate.edu

We have class-tested the textbook for several years, and it should be relatively free from
errors. However, if you notice any errors or have suggestions or advice concerning the textbook's
content or approach, please feel free to contact us via e-mail at .
We will post corrections for reported errors on our Web site.

Thank you for choosing our book. We hope it helps you provide your students with an
enjoyable and fruitful learning experience in the cross-disciplinary subject of mechatronics.




2 Introduction to Mechatronics and Measurement Systems

,Solutions Manual


2.1 D = 0.06408 in = 0.001628 m.
2
A = D
–6
---------- = 2.082  10
4
 = 1.7 x 10-8 m, L = 1000 m

R = L
------- = 8.2
A

2.2
4
(a) R 1 = 21  10  20% so 168k  R 1  252k

3
(b) R 2 = 07  10  20% so 5.6k  R 2  8.4k

(c) R s = R 1 + R 2 = 217k  20% so 174k  R s  260k

R1 R2
(d) R p = ------------------
-
R1 + R2

R 1MIN R 2MIN
R pMIN = -------------------------------
- = 5.43k
R 1MIN + R 2 MIN

R 1MAX R 2MAX
R pMAX = ---------------------------------
- = 8.14k
R 1 MAX + R 2 MAX

2 1
2.3 R 1 = 10  10 , R 2 = 25  10
2 1
R = ------------------- = --------------------------------------------------- = 20  10
R1 R2  10  10   25  10 1
R1 + R2 2 1
10  10 + 25  10
a = 2 = red, b = 0 = black, c = 1 = brown, d = gold

2.4 In series, the trim pot will add an adjustable value ranging from 0 to its maximum value to
the original resistor value depending on the trim setting. When in parallel, the trim pot
could be 0 perhaps causing a short. Furthermore, the trim value will not be additive with
the fixed resistor.

2.5 When the last connection is made, a spark occurs at the point of connection as the
completed circuit is formed. This spark could ignite gases produced in the battery. The
negative terminal of the battery is connected to the frame of the car, which serves as a
ground reference throughout the vehicle.




Introduction to Mechatronics and Measurement Systems 3

, Solutions Manual


2.6 No, as long as you are consistent in your application, you will obtain correct answers. If
you assume the wrong current direction, the result will be negative.

2.7 Place two 100 resistors in parallel and you immediately have a 50 resistance.

2.8 From KCL, I s = I 1 + I 2 + I 3

V V V V
so from Ohm’s Law -------s- = ------s + ------s + ------s
R eq R1 R2 R3

1 - = -----
1- + -----
1- + ----- R1 R2 R3
1- so R = ---------------------------------------------------
Therefore, ------- eq -
R eq R1 R2 R3 R2 R3 + R1 R3 + R1 R2


Is Is
2.9 From Ohm’s Law and Question 2.8, V = -------
- = ----------------------------------------------------
R eq R2 R3 + R1 R3 + R1 R2
----------------------------------------------------
R1 R2 R3

and for one resistor, V = I 1 R 1

R2 R3
Therefore, I 1 =  ---------------------------------------------------- I s
 R 2 R 3 + R 1 R 3 + R 1 R 2


R1 R2 R1 R2
2.10 lim  ------------------- = ------------
- = R2
R1   R 1 + R 2 R1


dV dV 1 dV 2
2.11 I = C eq ------- = C 1 ---------- = C 2 ----------
dt dt dt
From KVL,
V = V1 + V2
so
dV dV dV
------- = ---------1- + ---------2-
dt dt dt
Therefore,
I - = -----
I - + -----
I- 1 1 1 C1 C2
------- so -------- = ------ + ------ or C eq = ------------------
-
C eq C1 C2 C eq C1 C2 C1 + C2




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