Who Wants to Be a Millionaire? - PowerPoint PPT Presentation

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Who Wants to Be a Millionaire?

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Who Wants to Be a Millionaire? Last modified by: Melissa Jackson Created Date: 2/25/2000 3:13:17 PM Document presentation format: On-screen Show Other titles: – PowerPoint PPT presentation

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Title: Who Wants to Be a Millionaire?


1
(No Transcript)
2
  • 1,000,000
  • 500,000
  • 250,000
  • 125,000
  • 64,000
  • 32,000
  • 16,000
  • 8,000
  • 4,000
  • 2,000
  • 1,000
  • 500
  • 300
  • 200
  • 100

3
Click to return to question, Cont-P to switch to
the pen, cross out two incorrect answers, then
Cont-A to switch back to pointer.
4
Click to return to the question and poll the class
5
Click on link to Ask Jeeves, or click on this
oval to return to question and ask a friend
6
  • B. The side lengths are
  • moved right 1 unit
  • and down 4 units
  • A. The side lengths are
  • moved to the left 4
  • units and up 1 unit
  • C. The side lengths are
  • 3 times as long and
  • moved right 4 units
  • and down 1 unit
  • D. The side lengths are
  • 3 times as long and
  • moved right 1 unit
  • and down 4 units

7
Back to Board
8
Draw a triangle ABC with vertices A (0, 0), B
(2, 0), and C (0, 4).
  • B. answer
  • A.
  • C.
  • D.

9
Back to Board
10
Draw a triangle ABC by applying the rule
(2.5x, 2.5y) to the vertices of triangle ABC.
  • A.
  • B.
  • C. answer
  • D.

11
Back to Board
12
How do the lengths of triangle ABC compare to
lengths of corresponding sides of triangle ABC?
  • B. The lengths of
  • triangle ABC
  • are the same as
  • triangle ABC
  • A. The lengths of
  • triangle ABC are
  • 2.5 times longer
  • than triangle ABC
  • D. None of the
  • previous answers
  • C. The lengths of
  • triangle ABC are
  • 2 times longer
  • than triangle ABC

13
Back to Board
14
How do the angles of triangle ABC compare to
the measures of corresponding angles of triangle
ABC?
  • A. Angle measures
  • are 2.5 times
  • larger
  • B. Angles measures
  • are the same
  • C. Angles measures
  • are 2.5 times
  • smaller
  • D. None of the
  • previous answers

15
Back to Board
16
Are the triangles similar? Explain?
  • B. The triangles are not
  • similar because they do
  • not have the same shape
  • A. The triangles are
  • similar just because
  • they look the same.
  • C. The triangles are
  • are not similar,
  • because the same
  • thing is not
  • happening to the
  • x and y values.
  • D. The triangles are
  • similar because the
  • angles are the same
  • and their side lengths
  • have increased by the
  • same scale factor

17
The triangles are similar because the angles are
the same and their side lengths have increased by
the same scale factor.
Back to Board
18
Using triangle ABC from question 6 and the rule
(3x, y) to draw a new triangle.
  • B.
  • A.
  • C. answer
  • D.

19
Back to Board
20
How do the angles of the new triangle compare
to the angles of triangle ABC?
  • A. Two of the angles are
  • not the same. Only
  • the right angle
  • remained the same.
  • B. All of the angles
  • the same.
  • C. All of the angles are
  • different.
  • D. None of the
  • previous answers

21
Two of the angles are not the same. Only the
right angle remained the same.
Back to Board
22
Are the two triangles similar? Explain
  • B. The triangles are similar,
  • because they look
  • the same and the same thing
  • is happening to the x and y
  • values.
  • A. Answer not listed
  • D. The triangles are not similar,
  • because there is no scale
  • factor that could be used to
  • transform one triangle to
  • another. All corresponding
  • angles do not have the same
  • measure.
  • C. The triangles are not
  • similar, because they do
  • not look the same and
  • none of the angles have
  • the same measure.

23
The triangles are not similar, because
there is no scale factor that could
be used to transform one triangle
to another. All corresponding
angles do not have the same
measure.
Back to Board
24
Make a similar triangle by applying a scale
factor of 1.5 to rectangle ABCD. Label the new
rectangle ABCD.
D
A
B
C
  • A.
  • B. answer
  • C.
  • D.

25
A
D
6
B
C
12
Back to Board
26
Make a similar triangle by applying a scale
factor of .25 to rectangle ABCD. Label the new
rectangle ABCD.
A
D
C
B
  • A.
  • B.
  • C. answer
  • D.

27
A
D
1
C
2
B
Back to Board
28
Tell how the lengths of the sides of rectangle
ABCD compare to the lengths of the
corresponding sides of rectangle ABCD.
  • B. Rectangle ABCD
  • is 1.5 times
  • rectangle ABCD
  • A. Rectangle ABCD
  • is 1.5 times
  • rectangle ABCD
  • C. Rectangle ABCD
  • is .25 times
  • rectangle ABCD
  • D. none of the
  • previous answers

29
A
D
A
D
6
4
C
C
B
B
8
12
Back to Board
Back to Board
30
Tell how the lengths of the sides of rectangle
ABCD compare to the lengths of the
corresponding sides of rectangle ABCD.
  • A. Side lengths of
  • rectangle ABCD
  • are 1.5 those of
  • rectangle ABCD
  • B. Side lengths of
  • rectangle ABCD
  • are .25 those of
  • rectangle ABCD
  • C. Side lengths of
  • rectangle ABCD
  • are .25 those of
  • rectangle ABCD
  • D. None of the
  • previous answers

31
Side lengths of rectangle ABCD are 0.25 those
of rectangle ABCD
A
D
D
4
A
1
C
B
B
8
2
C
8 x .25 2 4 x .25 1
Back to Board
32
Are the rectangles ABCD and ABCD similar
to each other? If so, what is the scale factor
from rectangle ABCD to rectangle ABCD?
  • B. The scale factor
  • from rectangle
  • ABCD to
  • ABCD is 6
  • A. The scale factor
  • from rectangle
  • ABCD to
  • ABCD is 1/6
  • D. None of the
  • previous answers
  • C. The scale factor
  • from rectangle
  • ABCD to
  • ABCD is 1/6

33
The scale factor from rectangle
ABCD to ABCD is 1/6
D
A
6
A
D
1
C
C
B
B
2
12
12 x 1/6 2 6 x 1/6 1
Back to Board
34
What is the scale factor from rectangle ABCD
to rectangle ABCD ?
  • B. The scale factor
  • from rectangle
  • ABCD to
  • ABCD is 6
  • A. The scale factor
  • from rectangle
  • ABCD to
  • ABCD is 6
  • D. None of the
  • previous answers
  • C. The scale factor
  • from rectangle
  • ABCD to
  • ABCD is 1/6

35
A
D
6
A
D
1
B
C
2
C
12
B
2 x 6 12 1 x 6 6
36
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37
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