
Introductory Mathematics for Engineering Applications
1st Edition
ISBN: 9781118141809
Author: Nathan Klingbeil
Publisher: WILEY
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Chapter 3, Problem 18P
To determine
(a)
The sketch of orientation of robot, and the
To determine
(b)
The sketch of orientation of robot, and the
To determine
(c)
The sketch of orientation of robot, and the
To determine
(d)
The sketch of orientation of robot, and the
To determine
(e)
The sketch of orientation of robot, and the
To determine
(f)
The sketch of orientation of robot, and the
To determine
(g)
The sketch of orientation of robot, and the
To determine
(f)
The sketch of orientation of robot, and the
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3. [1.14/4 Points]
DETAILS
MY NOTES
LARLINALG8 6.4.013.
Let B = {(1, 3), (-2, -2)} and B' = {(−12, 0), (-4, 4)} be bases for R², and let
42
- [13]
A =
30
be the matrix for T: R² R² relative to B.
(a) Find the transition matrix P from B' to B.
6
4
P =
9
4
(b) Use the matrices P and A to find [v] B and [T(V)] B, where
[v]B[31].
26
[V] B =
->
65
234
[T(V)]B=
->
274
(c) Find P-1 and A' (the matrix for T relative to B').
-1/3
1/3
-
p-1 =
->
3/4
-1/2
↓ ↑
-1
-1.3
A' =
12
8
↓ ↑
(d) Find [T(v)] B' two ways.
4.33
[T(v)]BP-1[T(v)]B =
52
4.33
[T(v)]B' A'[V]B' =
52
目
67%
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DETAILS
MY NOTES
LARLINALG8 7.2.001.
1. [-/2.85 Points]
Consider the following.
-14 60
A =
[
-4-5
P =
-3 13
-1 -1
(a) Verify that A is diagonalizable by computing P-1AP.
P-1AP =
具首
(b) Use the result of part (a) and the theorem below to find the eigenvalues of A.
Similar Matrices Have the Same Eigenvalues
If A and B are similar n x n matrices, then they have the same eigenvalues.
(11, 12) =
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2. [-/2.85 Points]
DETAILS
MY NOTES
LARLINALG8 7.2.007.
For the matrix A, find (if possible) a nonsingular matrix P such that P-1AP is diagonal. (If not possible, enter IMPOSSIBLE.)
P =
A =
12 -3
-4
1
Verify that P-1AP is a diagonal matrix with the eigenvalues on the main diagonal.
P-1AP =
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3. [-/2.85 Points]
DETAILS
MY NOTES
LARLINALG8 7.1.021.
Find the characteristic equation and the eigenvalues (and a basis for each of the corresponding eigenspaces) of the matrix.
2 -2 5
0 3 -2
0-1 2
(a) the characteristic equation
(b) the eigenvalues (Enter your answers from smallest to largest.)
(1, 2, 13) =
·( )
a basis for each of the corresponding eigenspaces
X1
x2
=
x3 =
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LARLINALG8 7.1.041.
Find the eigenvalues of the triangular or diagonal matrix. (Enter your answers as a comma-separated list.)
λ=
1 0 1
045
002
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Chapter 3 Solutions
Introductory Mathematics for Engineering Applications
Ch. 3 - A laser range finder records the distance from the...Ch. 3 - The eyes of a 7 ft 4 in. player are 82 in. from...Ch. 3 - Repeat problem P3-2 if the player’s height is 72...Ch. 3 - To calculate the property tax, a city hires a coop...Ch. 3 - The same coop student calculates the area of lot 2...Ch. 3 - A laser beam is directed through a small hole in...Ch. 3 - A truss structure consists of three isosceles...Ch. 3 - A rocket takes off from a launch pad located l=500...Ch. 3 - Repeat problem P3-18 if l=300 m and d=500 m.Ch. 3 - A one-link planar robot moves in the x -y plane as...
Ch. 3 - A one-link planar robot moves in the x -y plane as...Ch. 3 - A one-link planar robot mines in the x -y plane as...Ch. 3 - A one-link planar robot mines in the x -y plane as...Ch. 3 - Consider the one-link planar robot shown in Fig....Ch. 3 - Repeat problem P3-14 if l=10 in, and =150 rad =23...Ch. 3 - Consider again the one-link planar robot shown in...Ch. 3 - Repeat problem P3-16 if...Ch. 3 - Prob. 18PCh. 3 - Suppose that the two-link planar robot Shown in...Ch. 3 - Suppose that the two-link planar robot Shown in...Ch. 3 - Prob. 21PCh. 3 - Prob. 22PCh. 3 - Prob. 23PCh. 3 - Prob. 24PCh. 3 - Prob. 25PCh. 3 - Prob. 26PCh. 3 - Consider a two-link planar robot oriented in the...Ch. 3 - An airplane travels at a heading of 600 northwest...Ch. 3 - A Large barge is crossing a river at a heading of...Ch. 3 - The impedance triangle of a resistor (R ) an...Ch. 3 - The impedance triangle of a resistor (R ) and a...Ch. 3 - The impedance triangle of a resistor (R ) an...Ch. 3 - The impedance triangle of a resistor (R ) and a...Ch. 3 - The phasor diagram of a series RL circuit is shown...Ch. 3 - The phasor diagram of a series RC circuit is shown...Ch. 3 - Prob. 36PCh. 3 - Consider the elevation between the two benchmarks...Ch. 3 - Repeat problem P3-37 if the distance L, between...Ch. 3 - Consider the elevation between the two benchmarks...Ch. 3 - Repeat problem P3-39 if the distance L between the...Ch. 3 - To find the height of a building, a surveyor...Ch. 3 - The gas boron trifluoride (BF3) has a trigonal...Ch. 3 - Prob. 43PCh. 3 - Repeat P3-43 if the force exerted by the...Ch. 3 - Consider the position of the toes of a person...Ch. 3 - In a motion capture study of a runner, one frame...
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- [) Hwk 25 4. [-/4 Points] Hwk 25 - (MA 244-03) (SP25) || X Answered: Homework#7 | bartle X + https://www.webassign.net/web/Student/Assignment-Responses/last?dep=36606604 DETAILS MY NOTES LARLINALG8 6.4.019. Use the matrix P to determine if the matrices A and A' are similar. -1 -1 12 9 '-[ ¯ ¯ ], ^ - [ _—2—2 _ ' ], ^' - [ ˜³ −10] P = 1 2 A = -20-11 A' -3-10 6 4 P-1 = Are they similar? Yes, they are similar. No, they are not similar. Need Help? Read It SUBMIT ANSWER P-1AP = 5. [-/4 Points] DETAILS MY NOTES LARLINALG8 6.4.023. Suppose A is the matrix for T: R³ - → R³ relative to the standard basis. Find the diagonal matrix A' for T relative to the basis B'. A' = -1 -2 0 A = -1 0 0 ' 0 02 B' = {(−1, 1, 0), (2, 1, 0), (0, 0, 1)} ☐☐☐ ↓ ↑ Need Help? Read It Update available →] - restart now ASK YOUR T Sync and save data { Sign In ill ↑ New tab HT New window N New private window +HP ASK YOUR T Bookmarks History Downloads > > HJ Passwords Add-ons and themes HA Print... HP Save page as... HS…arrow_forwardClarification: 1. f doesn’t have REAL roots2. f is a quadratic, so a≠0arrow_forward[J) Hwk 25 Hwk 25 - (MA 244-03) (SP25) || X Answered: Homework#7 | bartle X + https://www.webassign.net/web/Student/Assignment-Responses/last?dep=36606604 1. [-/4 Points] DETAILS MY NOTES Find the matrix A' for T relative to the basis B'. LARLINALG8 6.4.003. T: R² → R², T(x, y) = (x + y, 4y), B' = {(−4, 1), (1, −1)} A' = Need Help? Read It Watch It SUBMIT ANSWER 2. [-/4 Points] DETAILS MY NOTES LARLINALG8 6.4.007. Find the matrix A' for T relative to the basis B'. T: R³ → R³, T(x, y, z) = (x, y, z), B' = {(0, 1, 1), (1, 0, 1), (1, 1, 0)} A' = ↓ ↑ Need Help? Read It SUBMIT ANSWER 具⇧ ASK YOUR TEACHER PRACTICE ANOTHER ill ASK YOUR TEACHER PRACTICE ANOTHER 3. [-/4 Points] DETAILS MY NOTES LARLINALG8 6.4.013. ASK YOUR TEACHER PRACTICE ANOTHERarrow_forward
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