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Clock Geometr y

1 60 60 ÷12=5 5x6=30 One half Half past twelve

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Page 1: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

ClockGeometry

Page 2: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

Half PastQuarter Past Quarter Till

Page 3: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

How many hours does one

revolution of the minute

hand around the face of a

clock represent?

Page 4: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

How many hours does one

revolution of the minute

hand around the face of a

clock represent?1

Page 5: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

How many minutes does

one revolution of the minute hand around the face of a

clock represent?

Page 6: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

How many minutes does

one revolution of the minute hand around the face of a

clock represent?60

Page 7: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

If there are 12 numbers on a

clock, how many minutes are

there between 2 consecutive numbers?

Page 8: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

If there are 12 numbers on a

clock, how many minutes are

there between 2 consecutive numbers?

60 ÷12=5

Page 9: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

How many minutes are

there between the numbers

12 and 6?

Page 10: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

How many minutes are

there between the numbers

12 and 6?5x6=30

Page 11: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

30 is what

part of 60?

Page 12: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

30 is what

part of 60? One half

Page 13: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

How is another way to

express the time 12:30?

Page 14: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

How is another way to

express the time 12:30?

Half past twelve

Page 15: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

How many minutes are

there between the numbers

12 and 3?

Page 16: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

How many minutes are

there between the numbers

12 and 3?5x3=15

Page 17: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

15 is what

part of 60?

Page 18: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

15 is what

part of 60?

One quarter

Page 19: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

How is another way to

express the time 12:15?

Page 20: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

How is another way to

express the time 12:15?

Quarter past twelve

Page 21: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

How many minutes are

there between the numbers 9

and 12?

Page 22: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

How many minutes are

there between the numbers 9

and 12?5x3=15

Page 23: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

15 is what

part of 60?

Page 24: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

15 is what

part of 60? One

quarter

Page 25: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

How is another way to

express the time 12:45?

Page 26: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

How is another way to

express the time 12:45? Quarter till

one

Page 27: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

The Clock asA Geometric

Figure

Page 28: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

What geometric

figure does the face of this

clock represent?

Page 29: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

What geometric

figure does the face of this

clock represent? A circle

Page 30: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

How many degrees are there in a

circle?

Page 31: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

How many degrees are there in a

circle?

360°

Page 32: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

How many minutes are there in one revolution of the minute

hand?

Page 33: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

How many minutes are there in one revolution of the minute

hand? 60

Page 34: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

If a clock can be seen as a circle, how

many degrees does each

minute represent?

Page 35: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

If a clock can be seen as a circle, how

many degrees does each

minute represent?

360°÷60=6°

Page 36: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

How many minutes are

there between the numbers 12 and 1 on a

clock?

Page 37: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

How many minutes are

there between the numbers 12 and 1 on a

clock?5

Page 38: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

How many degrees are

there between the numbers 12 and 1 on a

clock?

Page 39: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

How many degrees are

there between the numbers 12 and 1 on a

clock? 6°x5=30°

Page 40: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

How many minutes are

there between the numbers 12 and 3 on a

clock?

Page 41: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

How many minutes are

there between the numbers 12 and 3 on a

clock? 15

Page 42: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

How many degrees are

there between the numbers 12 and 3 on a

clock?

Page 43: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

How many degrees are

there between the numbers 12 and 3 on a

clock? 6°x15=90°

Page 44: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

If we draw a line from the center of the

clock to the number 12, another line from the number 12 to the number 3, and a third line from the number 3 back to the center of the clock, what

geometric figure do we have?

Page 45: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

If we draw a line from the center of the

clock to the number 12, another line from the number 12 to the number 3, and a third line from the number 3 back to the center of the clock, what

geometric figure do we have?

A triangle

Page 46: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

If there are 90° between the

number 12 and the number 3,

how many degrees are there in the angle at the

center of the circle?

Page 47: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

If there are 90° between the

number 12 and the number 3,

how many degrees are there in the angle at the

center of the circle?

90°

Page 48: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

Can this triangle be

called a right

triangle?

Page 49: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

Can this triangle be

called a right

triangle?Yes, a right triangle is a

triangle with one 90° angle.

Page 50: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

If the three angles of a triangle add up

to 180°, and the angle at the center of the circle is 90°, and the other two angles are equal,

how many degrees are in each?

Page 51: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

If the three angles of a triangle add up

to 180°, and the angle at the center of the circle is 90°, and the other two angles are equal,

how many degrees are in each?

180°-90°= 90°90°÷2=45°

Page 52: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

Is the distance between the center of a

circle and any point on its

circumference equal?

Page 53: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

Is the distance between the center of a

circle and any point on its

circumference equal?

yes

Page 54: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

Can this triangle be called an isosceles triangle?

Page 55: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

Can this triangle be called an isosceles triangle?

Yes, an isosceles triangle is a triangle with two equal sides and

two equal angles.

Page 56: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

How many degrees are

there between the numbers 5 and 7 on a

clock?

Page 57: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

How many degrees are

there between the numbers 5 and 7 on a

clock?6°x10=60°

Page 58: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

If we draw a line from the center of the clock

to the number 5, another line from the

number 5 to the number 7, and a third line from the number 7 back to the center of the clock, what

geometric figure do we have?

Page 59: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

If we draw a line from the center of the clock

to the number 5, another line from the

number 5 to the number 7, and a third line from the number 7 back to the center of the clock, what

geometric figure do we have?

A triangle

Page 60: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

If there are 60° between the

number 5 and the number 7, how

many degrees are there in the angle

at the center of the circle?

Page 61: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

If there are 60° between the

number 5 and the number 7, how

many degrees are there in the angle

at the center of the circle? 60°

Page 62: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

If the three angles of a triangle add up

to 180°, and the angle at the center of the circle is 60°, and the other two angles are equal,

how many degrees are in each?

Page 63: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

If the three angles of a triangle add up

to 180°, and the angle at the center of the circle is 60°, and the other two angles are equal,

how many degrees are in each?

180°-60°= 120°120°÷2=60°

Page 64: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

Can this triangle be called an

equilateral triangle?

Page 65: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

Can this triangle be called an

equilateral triangle?

Yes, a triangle with three 60° angles is an equilateral triangle.

Page 66: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

Review

Page 67: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

1. An hour has 60 minutes.

2. 15 minutes make a quarter hour.

3. For 15 minutes after an hour we can say quarter past the hour.

Page 68: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

4. For 45 minutes after an hour we can say quarter till the next hour.

5. For 30 minutes after an hour we can say half past the hour.

Page 69: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

6. A circle has 360°.7. Each minute on

a clock represents 6° on the circumference of a circle.

8. A triangle has three sides.

Page 70: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

9. A right triangle has one 90° angle.

10. An isosceles triangle has two equal sides and two equal angles.

Page 71: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

11. An equilateral triangle has three equal sides and three 60° angles.

12. Geometry is everywhere. Just look for it!

Page 72: 1 60 60 ÷12=5 5x6=30 One half Half past twelve

Prepared by

Robert Janak

Beaumont,

Texas