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Active Learning Lecture Slides

For use with Classroom Response Systems

Chapter 12

Probability

Of 12 children playing at the playground, 4 are playing on the swing set. Determine the empirical probability that the next child to the playground will play on the swing set.

a.

c.

b.

d.

Of 12 children playing at the playground, 4 are playing on the swing set. Determine the empirical probability that the next child to the playground will play on the swing set.

a.

c.

b.

d.

Each of the numbers 0-9 is written on a sheet of paper and the ten sheets of paper are placed in a box. If one sheet of paper is selected at random from the box, determine the probability that the number selected is odd.

a.

c.

b.

d.

Each of the numbers 0-9 is written on a sheet of paper and the ten sheets of paper are placed in a box. If one sheet of paper is selected at random from the box, determine the probability that the number selected is odd.

a.

c.

b.

d.

Each of the numbers 0-9 is written on a sheet of paper and the ten sheets of paper are placed in a box. If one sheet of paper is selected at random from the box, determine the probability that the number selected is less than 3.

a.

c.

b.

d.

Each of the numbers 0-9 is written on a sheet of paper and the ten sheets of paper are placed in a box. If one sheet of paper is selected at random from the box, determine the probability that the number selected is less than 3.

a.

c.

b.

d.

Each of the numbers 0-9 is written on a sheet of paper and the ten sheets of paper are placed in a box. If one sheet of paper is selected at random from the box, determine the probability that the number selected is greater than 5 or even.

a.

c.

b.

d.

Each of the numbers 0-9 is written on a sheet of paper and the ten sheets of paper are placed in a box. If one sheet of paper is selected at random from the box, determine the probability that the number selected is greater than 5 or even.

a.

c.

b.

d.

Each of the numbers 0-9 is written on a sheet of paper and the ten sheets of paper are placed in a box. If one sheet of paper is selected at random from the box, determine the probability that the number selected is odd and less than 4.

a.

c.

b.

d.

Each of the numbers 0-9 is written on a sheet of paper and the ten sheets of paper are placed in a box. If one sheet of paper is selected at random from the box, determine the probability that the number selected is odd and less than 4.

a.

c.

b.

d.

Each of the numbers 0-9 is written on a sheet of paper and the ten sheets of paper are placed in a box. If two sheets of paper are selected at random, without replacement, from the box, determine the probability that both numbers are odd.

a.

c.

b.

d.

Each of the numbers 0-9 is written on a sheet of paper and the ten sheets of paper are placed in a box. If two sheets of paper are selected at random, without replacement, from the box, determine the probability that both numbers are odd.

a.

c.

b.

d.

Each of the numbers 0-9 is written on a sheet of paper and the ten sheets of paper are placed in a box. If two sheets of paper are selected at random, without replacement, from the box, determine the probability that both numbers are greater than 7.

a.

c.

b.

d.

Each of the numbers 0-9 is written on a sheet of paper and the ten sheets of paper are placed in a box. If two sheets of paper are selected at random, without replacement, from the box, determine the probability that both numbers are greater than 7.

a.

c.

b.

d.

Each of the numbers 0-9 is written on a sheet of paper and the ten sheets of paper are placed in a box. If two sheets of paper are selected at random, without replacement, from the box, determine the probability that the first number is even and the second number is odd.

a.

c.

b.

d.

Each of the numbers 0-9 is written on a sheet of paper and the ten sheets of paper are placed in a box. If two sheets of paper are selected at random, without replacement, from the box, determine the probability that the first number is even and the second number is odd.

a.

c.

b.

d.

Each of the numbers 0-9 is written on a sheet of paper and the ten sheets of paper are placed in a box. If two sheets of paper are selected at random, without replacement, from the box, determine the probability that the first number is greater than 3 and the second number is less than 3.

a.

c.

b.

d.

Each of the numbers 0-9 is written on a sheet of paper and the ten sheets of paper are placed in a box. If two sheets of paper are selected at random, without replacement, from the box, determine the probability that the first number is greater than 3 and the second number is less than 3.

a.

c.

b.

d.

One card is selected at random from a standard deck of 52 cards. Determine the probability that the card selected is a club or a picture card.

a.

c.

b.

d.

One card is selected at random from a standard deck of 52 cards. Determine the probability that the card selected is a club or a picture card.

a.

c.

b.

d.

One die is rolled and one colored chip - black or white - is selected at random. Use the counting principle to determine the number of sample points in the sample space.

a.6

c.12

b.8

d.10

One die is rolled and one colored chip - black or white - is selected at random. Use the counting principle to determine the number of sample points in the sample space.

a.6

c.12

b.8

d.10

One die is rolled and one colored chip - black or white - is selected at random. Determine the probability of obtaining the number 3 and the color black.

a.

c.

b.

d.

One die is rolled and one colored chip - black or white - is selected at random. Determine the probability of obtaining the number 3 and the color black.

a.

c.

b.

d.

One die is rolled and one colored chip - black or white - is selected at random. Determine the probability of obtaining an even number and the color white.

a.

c.

b.

d.

One die is rolled and one colored chip - black or white - is selected at random. Determine the probability of obtaining an even number and the color white.

a.

c.

b.

d.

One die is rolled and one colored chip - black or white - is selected at random. Determine the probability of obtaining a number less than 3 and the color white.

a.

c.

b.

d.

One die is rolled and one colored chip - black or white - is selected at random. Determine the probability of obtaining a number less than 3 and the color white.

a.

c.

b.

d.

A serial number is to consist of seven digits. Determine the number of serial numbers possible if the first two numbers cannot be 0 or 1 and repetition is permitted.

a.376,320

b.2,83,401

c.6,400,000

d.10,000,000

A serial number is to consist of seven digits. Determine the number of serial numbers possible if the first two numbers cannot be 0 or 1 and repetition is permitted.

a.376,320

b.2,83,401

c.6,400,000

d.10,000,000

The local elementary school cafeteria offered ham sandwiches and pizza for lunch one day. The number of boys and girls who ate either a ham sandwich or pizza were recorded. The results are shown below.

a.b.c.d.

a.b.c.d.

a.b.c.d.

a.b.c.d.

If one of these students is selected at random, determine the probability that the person ate a ham sandwich for lunch, given that they are a girl.

a.b.c.d.

If one of these students is selected at random, determine the probability that the person ate a ham sandwich for lunch, given that they are a girl.

a.b.c.d.

a.b.c.d.

a.b.c.d.

At the bakery, a box of cookies is made by selecting four cookies from the six types of cookie - chocolate chip, oatmeal raisin, sugar, peanut butter, butterscotch, and chocolate. In how many ways can a box of cookies be put together?

a.360

b.30

c.15

d.6

At the bakery, a box of cookies is made by selecting four cookies from the six types of cookie - chocolate chip, oatmeal raisin, sugar, peanut butter, butterscotch, and chocolate. In how many ways can a box of cookies be put together?

a.360

b.30

c.15

d.6

A box contains a total of 120 folders, of which 30 are red. If you select 2 at random, determine the probability thatboth folders are red.

a.

c.

b.

d.

A box contains a total of 120 folders, of which 30 are red. If you select 2 at random, determine the probability thatboth folders are red.

a.

c.

b.

d.

A box contains a total of 120 folders, of which 30 are red. If you select 2 at random, determine the probability thatat least one folder is not red.

a.

c.

b.

d.

A box contains a total of 120 folders, of which 30 are red. If you select 2 at random, determine the probability thatat least one folder is not red.

a.

c.

b.

d.