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Lesson 1 Moving in Circles

Lesson 1 Moving in Circles

Assessment

Presentation

•

Mathematics

•

8th - 12th Grade

•

Medium

Created by

Andrew Witczak

Used 3+ times

FREE Resource

10 Slides • 14 Questions

1

Lesson 1 Moving in Circles

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11

Fill in the Blanks

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Here is a clock face. For each time given, name the number the second hand points at.

15 seconds after 1:00.

Type answer...

12

Fill in the Blanks

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Here is a clock face. For each time given, name the number the second hand points at.

1 minute after 1:00.

Type answer...

13

Fill in the Blanks

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Here is a clock face. For each time given, name the number the second hand points at.

5 minutes after 1:00

Type answer...

14

Fill in the Blanks

At 12:15, the end of the minute hand of a clock is 8 feet above the ground. At 12:30, it is 6.5 feet off the ground.

How long is the minute hand of the clock?


Type the number only. Round to one decimal place.

Type answer...

15

Fill in the Blanks

At 12:15, the end of the minute hand of a clock is 8 feet above the ground. At 12:30, it is 6.5 feet off the ground.

How high is the clock above the ground?


Type the number only. Round to one decimal place.

Type answer...

16

Multiple Choice

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1

A

2

B

3

C

4

D

17

Multiple Select

The point (3,4) is on a circle centered at (0,0). Which of these points lie on the circle? Select all that apply.

1

(-3,-4)

2

(4,3)

3

(0,5)

4

(0,0)

5

(-5,0)

18

Multiple Choice

Match each polynomial with its end behavior as x gets larger and larger in the positive and negative directions. f(x)=6x−6f\left(x\right)=\frac{6}{x-6}  

1

The graph approaches y=6

2

The graph approaches y=3.

3

The graph approaches y=0.

4

The graph approaches  y=x2+x−20y=x^2+x-20  

5

The graph approaches  y=3x2+16x−12y=3x^2+16x-12  

19

Multiple Choice

Match each polynomial with its end behavior as x gets larger and larger in the positive and negative directions. g(x)=3xx−6g\left(x\right)=\frac{3x}{x-6}  

1

The graph approaches y=6

2

The graph approaches y=3.

3

The graph approaches y=0.

4

The graph approaches  y=x2+x−20y=x^2+x-20  

5

The graph approaches  y=3x2+16x−12y=3x^2+16x-12  

20

Multiple Choice

Match each polynomial with its end behavior as x gets larger and larger in the positive and negative directions. g(x)=3x2−16x+10x−6g\left(x\right)=\frac{3x^2-16x+10}{x-6}  

1

The graph approaches y=6

2

The graph approaches y=3.

3

The graph approaches y=3x+2.

4

The graph approaches  y=x2+x−20y=x^2+x-20  

5

The graph approaches  y=3x2+16x−12y=3x^2+16x-12  

21

Multiple Choice

 x2−6x+8=0x^2-6x+8=0  

Find the solution to the equation.

1

 x=2 or x=4x=2\ or\ x=4  

2

 x=3x=3  

3

 x=3±ix=3\pm i  

22

Multiple Choice

 x2−6x+9=0x^2-6x+9=0  

Find the solution to the equation.

1

 x=2 or x=4x=2\ or\ x=4  

2

 x=3x=3  

3

 x=3±ix=3\pm i  

23

Multiple Choice

 x2−6x+10=0x^2-6x+10=0  

Find the solution to the equation.

1

 x=2 or x=4x=2\ or\ x=4  

2

 x=3x=3  

3

 x=3±ix=3\pm i  

24

Multiple Choice

Match each polynomial with its end behavior as x gets larger and larger in the positive and negative directions. g(x)=3x−18x−6g\left(x\right)=\frac{3x-18}{x-6}  

1

The graph approaches y=6

2

The graph approaches y=3.

3

The graph approaches y=0.

4

The graph approaches  y=x2+x−20y=x^2+x-20  

5

The graph approaches  y=3x2+16x−12y=3x^2+16x-12  

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Lesson 1 Moving in Circles

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