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Theoretical Probability of Simple Events

Theoretical Probability of Simple Events

Assessment

Presentation

Mathematics

6th Grade

Medium

CCSS
7.SP.C.7B, HSS.CP.B.6, 7.SP.C.7A

+1

Standards-aligned

Created by

Sara Garcia Ayres

Used 12+ times

FREE Resource

3 Slides • 15 Questions

1

Theoretical Probability of Simple Events

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2

3

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Bob has the pictured pencils in his pencil case. He picks one pencil randomly.

Find the probability that the pencil picked is red.

Express the probability as a fraction.

4

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Bob has the pictured pencils in his pencil case. He picks one pencil randomly.

Find the probability that the pencil picked is black.

Express the probability as a fraction.

5

Fill in the Blank

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Bob has the pictured pencils in his pencil case. He picks one pencil randomly.

Find the probability that the pencil picked is blue.

Express the probability as a fraction.

6

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Bob has the pictured pencils in his pencil case. He picks one pencil randomly.

Find the probability that the pencil picked is green.

Express the probability as a fraction.

7

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Find the probability that Davio is correct if Davio says, 'The number is 20.'

Express the probability as a fraction.

8

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Find the probability that Davio is correct if Davio says, 'The number is 100.'

Express the probability as a fraction.

9

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Find the probability that Davio is correct if Davio says, 'The number is even.'

Express the probability as a fraction.

10

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Find the probability that Davio is correct if Davio says, 'The number is less than 20.'

Express the probability as a fraction.

11

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Find the probability that Davio is correct if Davio says, 'The number is more than 20.'

Express the probability as a fraction.

12

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A box consists of 9 compartments. The bases are colored as shown.

Trina throws a ball onto the box blindfolded. She wins a toy if the ball lands in the yellow compartment.

Given that the ball lands in a compartment of the box, find the probability that Trina wins a toy.

13

Fill in the Blank

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A box consists of 9 compartments. The bases are colored as shown.

Trina throws a ball onto the box blindfolded. She wins a toy if the ball lands in the yellow compartment.

Given that the ball lands in a compartment of the box, find the probability that Trina does not win a toy.

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15

Fill in the Blank

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A board consists of 4 equal parts colored red, green and gray as shown.

Fernando throws a coin onto the board blindfolded.

Given that it lands on the board, find the probability that the coin lands on the red part.

16

Fill in the Blank

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A board consists of 4 equal parts colored red, green and gray as shown.

Fernando throws a coin onto the board blindfolded.

Given that it lands on the board, find the probability that the coin does not land on the red part.

17

Fill in the Blank

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A board consists of 4 unequal parts colored red, green, blue and gray as shown.

Fernando throws a coin onto the board blindfolded.

Given that it lands on the board, find the probability that the coin lands on the red part.

18

Fill in the Blank

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A board consists of 4 unequal parts colored red, green, blue and gray as shown.

Fernando throws a coin onto the board blindfolded.

Given that it lands on the board, find the probability that the coin does not land on the red part.

Theoretical Probability of Simple Events

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