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In this lesson, we will learn how to use theoretical and experimental probabilities to calculate expected values.
A fair die is rolled 956 times. Calculate the expected number of times an
even number is rolled.
Bassem plays a card game with his friend and the result can be either win, lose, or draw.
Each time they play, the probability that Bassem will win is 0.5, and the
probability he will lose is 0.3. If they play 50 games, what
is the expected number that will end in a draw?
In a survey of 400 tourists who visited Egypt, 160 were from Arab countries, 120 were from Europe,
40 from Latin America, and 80 from Australia.
If the total number of tourists who visited Egypt in a month was 5 000, how many of them are expected to be from Europe?
A factory produces 8 000 shirts each day. At the end of a day, 1 600 shirts were inspected and 50 were found to be defective. What is the expected number of defective shirts produced that day?
How many times would you expect a prime number to occur if a fair die were rolled 300 times?
The probability that a biased die will land on an even number is 0.6. If the die is rolled
80 times, how many times is it expected to land on an even number?
A factory produces two types of shirts: A and B. A sample of 100
shirts from each of 5 shopping centres was observed to see how many of each type were sold.
The results are shown in the table.
If the factory sells 3 000 shirts, how many of them do you expect to be of type A?
A factory produced 1 600 calculators in one day. They took a sample of those calculators and found that
What is the expected number of defective calculators produced that day?
The table shows the results of rolling a die 78 times. Using this information, how many times is the number 2 expected to appear if the die is rolled 234 times?
A factory produced 2,000 light bulbs each day.
A sample of 500 bulbs were tested and 29 of them were defective. What is the expected number of non-defective bulbs produced in a day?
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