Linear Algebra. Richard C. Penney. Читать онлайн. Newlib. NEWLIB.NET

Автор: Richard C. Penney
Издательство: John Wiley & Sons Limited
Серия:
Жанр произведения: Математика
Год издания: 0
isbn: 9781119656951
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1.14 Three planes intersecting in a line.FIGURE 1.15 No solution.FIGURE 1.16 Pressure drop.FIGURE 1.17 Voltage drop.FIGURE 1.18 Example 1.7.FIGURE 1.19 Hypothetical FlowsFIGURE 1.20 Exercise 1.51.aFIGURE 1.21 Exercises 1.51.b and 1.51.c.FIGURE 1.22 Exercise 1.52.FIGURE 1.23 Exercise 1.53.FIGURE 1.24 Two traffic patterns.FIGURE 1.25 Exercise 1.79.FIGURE 1.26 The column space.FIGURE 1.27 Spaces in
.
FIGURE 1.28 Spaces in
.
FIGURE 1.29 The translation theorem.

      2 Chapter 2Figure 2.1 Co‐planar and non‐co‐planar vectors.Figure 2.2 The standard basis in

.Figure 2.3 Exercise 64.

      3 Chapter 3FIGURE 3.1 Rotating a triangle.FIGURE 3.2 A shear.FIGURE 3.3 Exercise 3.3.FIGURE 3.4 Exercise 3.4.FIGURE 3.5 Exercise 3.5.FIGURE 3.6 A rotated ellipse.FIGURE 3.7 A composite transformation.FIGURE 3.8 Composite transformations.FIGURE 3.9 My car picture.FIGURE 3.10 Two‐step connections.FIGURE 3.11 Links between web pages.FIGURE 3.12 Triangle.FIGURE 3.13 Natural and skewed coordinates in

.FIGURE 3.14 Example 3.15.FIGURE 3.15 The
coordinate is doubled.FIGURE 3.16 An ellipse?FIGURE 3.17 A hyperbola.

      4 Chapter 4FIGURE 4.1 The area of a parallelogram.FIGURE 4.2 Proof of Proposition 4.2.FIGURE 4.3 Volume of a parallelepiped.

      5 Chapter 5Figure 5.1 Addition of complex numbers.Figure 5.2 Polar form.Figure 5.3 Example 5.9.

      6 Chapter 6Figure 6.1 Distance in

.Figure 6.2 Three orthogonal vectors.Figure 6.3 Projections to line and planes.Figure 6.4 Orthogonal complement.Figure 6.5 The Grahm–Schmidt process.Figure 6.6 A rasp.Figure 6.7 A “pure” tone.Figure 6.8 Four‐tone approximation.Figure 6.9 Ten‐tone approximation.Figure 6.10 “Close” functions.Figure 6.11 Exercises 6.38 and 6.39.Figure 6.12 Exercises 6.41 and 6.42.Figure 6.13 Rotation and reflection.Figure 6.14 A three‐dimensional rotation.Figure 6.15 Orthogonal matrices in
.Figure 6.16 Reflection in
.Figure 6.17 Formula for Reflections.Figure 6.18 Rotation in a plane.Figure 6.19 Fitting a straight line.Figure 6.20 Example 6.16.Figure 6.21 A hyperboloid

      7 2Figure 1.1 1.60.a Assumed flows.Figure 3.2 Exercise 3.1.Figure 3.3 Exercise 3.7(b).

      Guide

      1  Cover Page

      2  Title Page

      3  Copyright

      4  Table of Contents

      5  Begin Reading

      6  Index

      7  WILEY END USER LICENSE AGREEMENT

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