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Activity

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A straight line is always the fastest way to go from one place to another in a 2D world Chapter 1.3 ... 12, 16 , 18, 20, 23, 30, 34 ... Equation 3.0 Activity ... – PowerPoint PPT presentation

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Title: Activity


1
Activity
  • Each group member grab a marker.
  • Red draw a random point on the whiteboard and
    name it - Earth
  • Yellow draw a random point on the whiteboard and
    name it - Sun
  • Blue draw a random point on the whiteboard and
    name it - Moon
  • Green draw a random point on the whiteboard and
    name it Mars
  • Draw 4 random points on the whiteboard and label
    it A, B, C, D
  • Draw the fastest way to go from Earth to Moon,
    and Mars to the Sun
  • Look at your drawings and determine if you agree
    or disagree on this statement
  • A straight line is always the fastest way to go
    from one place to another in a 2D world

2
Chapter 1.3 Points, Lines, and Planes
  • 1.0 Demonstrate understanding by identifying and
    giving examples of undefined terms and axioms

3
What do you think this is a picture of? Where do
you think its located?
4
Vocabulary
  • Space set of all points
  • Example Look at the space picture
  • Point Point is a location. A point has no size
  • Example .P
  • Line Line is a series of points that extend in
    two directions without end.

t
B
A
Line t
5
Vocabulary
  • Collinear points Points that lie on the same line

Naming the line
Naming the line
6
Example
  • Are points P and S collinear?
  • Are points U and T collinear?
  • Are points Q, S, T collinear?
  • Are points U, P V collinear?

7
Vocabulary
  • Plane flat surface that has no thickness
  • Coplanar Points and lines in the same plane

R
B
C
A
Naming the plane Plane ABC or Plane R
Note you need 3 points
8
Naming a plane
  • Name a plane

B
D
A
C
H
E
G
F
9
Vocabulary
  • In geometry you will have many postulate or
    axioms.
  • Postulate or axiom an accepted statement of fact

10
Postulate 1.1
  • Through any two points there is exactly one line

11
Postulate 1.2
  • If two lines intersect, then they intersect in
    exactly one point.

12
Postulate 1.3
  • If two planes intersect, then they intersect in
    exactly one line

13
Postulate 1.4
  • Through any three noncollinear points there is
    exactly one plane

14
(No Transcript)
15
Homework
  • P19 2, 6, 9, 12, 16, 18, 20, 23, 30, 34, 35
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