Math 232 Homework Assignment 02
- Due 4:30 PM Monday, January 24th 2000
Of the handwritten exercises, only the ones shown in boldface are to
be handed-in. All others are strongly recommended but not to be handed-in.
Maple exercises are to be done on the computer, printed-up, and stapled to
the end of your handwritten work. Solutions to all these problems will be
posted after the assignment is due.
- Section 1.3, pages 46 - 48:
- Section 1.4, pages 68 - 71:
- 2(b), 4(b), 6(b), 8 ,10, 12, 14, 16, 18, 20 ,26, 28
(Use the Gauss-Jordan method for 14-20.)
- Maple Exercises:
Staple these Maple Exercises to the end of all your handwritten work.
- Section 1.3
(See the posted Intro to Matrices in Maple.)
- Using a functional operator, make the following matrix:
- Using a functional operator, make the following matrix:
[Hint: you will need an if statement in your functional operator.
You can use Maple's type command to check if something is even
or odd, as in if type(m+n,even) then...]
- Do Sec. 1.3 M1(a)-(c) using the above matrices for A and B.
[Hint: you will need Maple's transpose command, as in transpose(B).]
- Section 1.4
(See the posted Gauss Reduction and
the Gauss-Jordan Method in Maple.)
- Make a 4 by 5 matrix of random integers between -10 and 10.
[Hint: use rand(-10..10) as the third argument of matrix.]
- Treat this as an augmented matrix for a system of 4 linear equations in 4 variables,
and use the gaussjord command to convert the matrix into reduced row echelon
form.
- Now do it the long way using elementary row operations
(swaprow, mulrow, and addrow), and compare the two
answers.
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Revised 20 January 2000 by
John Hebron.