'Coordinate axes' diaporamas de présentation

PROGRAMME 19

286 views • 28 slides

Pre-Calculus

Pre-Calculus . Chapter 1 Functions and Their Graphs. x. x. Warm Up 1.4. A Norman window has the shape of a square with a semicircle mounted on it. Find the width of the window if the total area of the square and the semicircle is to be 200 ft 2 . 1.4 Transformation of Functions.

470 views • 27 slides

ENGINEERING GRAPHICS 1E9

ENGINEERING GRAPHICS 1E9. Lecture 2: Orthographic Projections. Projections (1). Projections transform points from n (here, n = 3) dimensional space into a space of dimension less than n (here, n = 2) Points to be considered, Location of object Location of observer

508 views • 26 slides

Basic Functions

Basic Functions. Linear and Exponential Functions Power Functions Logarithmic Functions Trigonometric Functions. Linear Function. A population of 200 worms increases at the rate of 5 worms per day . How many worms are there after a fifteen days? . Linear Functions. Slope m=rise/run.

468 views • 25 slides

7.2 Reflections

7.2 Reflections. Geometry Mrs. Spitz Spring 2005. Identify and use reflections in a plane. Identify relationships between reflections and line symmetry. Pp. 407-408 #1-31. Objectives/Assignment. Using Reflections in a Plane.

529 views • 22 slides

Addition of Vectors

Addition of Vectors. N. Imagine that you have a map that leads you to a buried treasure. This map has instructions such as 15 paces west northwest of the skull. The 15 paces is a distance and west northwest is a direction.

531 views • 20 slides

Reflecting Graphs

Reflecting Graphs. Reflections in the coordinate axes of the graph of y = f(x) are represented by: Reflection in the x-axis: h(x) = -f(x) Reflection in the y-axis: h(x) = f(-x). Class Opener:.

362 views • 19 slides

TRANSFORMATIONS OF EXPONENTIAL FUNCTIONS

Chapter 2 Exponents and Logarithms. TRANSFORMATIONS OF EXPONENTIAL FUNCTIONS. 2.2. 2.2. 1. MATHPOWER TM 12, WESTERN EDITION. Learning Outcomes:. Learn to apply translations, stretches, and reflections to the graphs of exponential functions

741 views • 14 slides

Kinematics in One Dimension

CHAPTER 2. Kinematics in One Dimension. Pgs. 19-37. MECHANICS: the study of the motion of objects & related forces. Two divisions of mechanics:. Kinematics : describe HOW objects move Dynamics : deals with forces & WHY objects move. Translational Motion.

280 views • 14 slides

Kinematics in 2-D (II)

342 views • 14 slides

Basic Functions

Basic Functions. Power Functions Exponential Functions Logarithmic Functions Trigonometric Functions. What do you need to know about the basic functions? . Shape Domain End behavior Intercepts with coordinate axes Compare them Intercepts Dominance. Power Functions.

402 views • 14 slides

282 views • 13 slides

Angles and Arcs

235 views • 12 slides

Do Now: #16 on p.518

235 views • 11 slides

Direction Cosines & Cosine Ratios

Direction Cosines & Cosine Ratios. Z. B. ?. Line. Direction Cosines:. ?. X. A. O. ?. Let a line AB in space subtends angles ?, ?, ? respectively with the positive direction of coordinate axes X, Y, Z. We define cos ?, cos?, cos? as direction cosines of the line AB.

1.16k views • 10 slides

195 views • 8 slides

Section 1.2: Graphs of Equations; Circles

185 views • 8 slides

a. g(x) = f(x) + 5 b. h(x) = f(x+1)

Suppose that f ( x ) and g ( x ) are functions for which g ( x ) = f ( x ) + 3 for all values of x . a. How are the graphs of f ( x ) and g ( x ) related geometrically?

158 views • 7 slides

Resultant Forces

Resultant Forces. If two forces act together on an object, their effect may be described as the action of one force. EXAMPLE. Two forces of magnitude 5N and 6N act on a particle. They act at right angles. Find the magnitude and direction of their resultant. EXAMPLE.

383 views • 6 slides

Introduction to Crystallography

Practical I - A. Introduction to Crystallography. Crystallographic axis.

466 views • 6 slides