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Laabri

HW 8.5 Conditional Probability

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25 Nsɛmmisa
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In a school of 320 students, 85 students are in the band, 200 students are on sports teams, and 60 students participate in both activities.

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1.

Organize the following probilities into conditional and not conditional based on the following two-way table

  • 1. Probability that a person gets a hot dog

  • 8. Given a person got soda, probability of getting a hot dog

  • 5. Probability that a person gets both a hot dog and soda

  • 6. A person got water, what is the probability they got pizza

  • 4. If a person has gotten pizza, probability they get water

  • 2. Probability that a person gets no food given they get a soda

  • 7. Probability a person got a hot dog but no drink

  • 3. Probability a person doesn't get a drink

  • Conditional

  • Not Conditional

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2.

Probability that a person gets a hot dog. (Give as a reduced fraction)

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3.

Probability that a person gets no food given they get a soda. (Give as a reduced fraction)

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4.

Probability a person doesn't get a drink. (Give as a reduced fraction)

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5.

If a person has gotten pizza, probability they get water. (Give as a reduced fraction)

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6.

Probability that a person gets both a hot dog and soda. (Give as a reduced fraction)

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7.

A person got water, what is the probability they got pizza. (Give as a reduced fraction)

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8.

Probability a person got a hot dog but no drink. (Give as a reduced fraction)

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9.

Given a person got soda, probability of getting a hot dog.

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10.

Draw a Venn diagram representing this scenario. In a school of 320 students, 85 students are in the band, 200 students are on sports teams, and 60 students participate in both activities.

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11.

Use the Venn Diagram. What is the probability a student is in band but not sports?(Give as a reduced fraction)

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12.

Use the Venn Diagram. What is the probability a student is in neither?

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13.

Use the Venn Diagram. What is the probability of a student being in band OR sports?

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14.

P(female) =

____/_____

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P(master’s degree) =

____/_____

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P(female and a doctorate) =

____/_____

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P(male and bachelor‘s) =

____/_____

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P(master’s or professional) =

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19.

P(female or bachelor’s) =

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20.

P(female or master’s) =

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21.

P(bachelor’s or male) =

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22.

P(female | doctorate) =

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23.

P(master’s | male) =

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P(professional | male) =

_____/_______

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P(male | bachelor’s) =