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Student finds x, x refuses to elaborateโ Paper 1 still non-calculator, nation in shockโ Local teen shows working, examiner weeps with joyโ Student finds x, x refuses to elaborateโ Paper 1 still non-calculator, nation in shockโ Local teen shows working, examiner weeps with joyโ
Beth and Lynn each spin the same biased coin a number of times. The table shows information about the results.
Beth
Lynn
Number of spins
125
80
Relative frequency of Heads
0.32
0.35
(a)
How many more Heads did Beth spin than Lynn?
[2]
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(b)
Lynn says, โMy estimate of the probability of the coin landing on Heads must be the best, because 0.35 is greater than 0.32โ Is she correct? Tick a box.
Two different spinners are spun. One spinner has sections labelled with colours. The other spinner has sections labelled with numbers. Here is a list of all the possible outcomes.
Ali, Ben and Cary want to know the probability of spinning red on the biased spinner. They each spin it and count how many times it lands on red and divide by the total number of spins.
Who had the best estimate for the probability of spinning red? Give a reason for your answer.
[1]
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(b)
Dev spins the spinner 80 times. He says, โMy relative frequency of red is 0.185โ Give a reason why his relative frequency must be wrong.
[1]
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(c)
Elena spins the spinner 125 times. The relative frequency of red is 0.32 Work out how many times the spinner landed on green.
Three groups of people, A, B and C, have taken driving tests.
(a)
Here is information about the number of tests taken by the people in A.
Here is information about the number of tests taken by the people in B. One test Half the number in A who have taken one test. Two tests 4 fewer than the number in A who have taken two tests. Three tests 10 more than the number in A who have taken three tests. Complete this pictogram for the people in B.
[3]
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(b)
In group C there are 25 people. 17 of these people have passed a test. One person is picked at random from C. Work out the probability that the person has not passed a test.
Rosie makes phone calls to try to sell broadband. Today, she made 120 calls. The table shows the results.
Result of call
Frequency
Not answered
33
Answered but sale not made
81
Answered and sale made
6
(a)
Write down the relative frequency that a call was not answered.
[1]
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(b)
During the rest of the week, Rosie will make 500 calls. Using the results in the table, how many sales does she expect to make during the rest of the week ?
Rosie makes phone calls to try to sell broadband. Today, she made 120 calls. The table shows the results.
Result of call
Frequency
Not answered
33
Answered but sale not made
81
Answered and sale made
6
(a)
Write down the relative frequency that a call was not answered.
[1]
Reveal mark scheme
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(b)
During the rest of the week, Rosie will make 500 calls. Using the results in the table, how many sales does she expect to make during the rest of the week ?
A spinner can land on red, blue or green. After 350 spins relative frequency of red = 0.18 relative frequency of blue = 0.62 Work out the number of times the spinner landed on green.
The result of a game is Win, Lose or Draw. After 80 games relative frequency of the result Win is 0.4 relative frequency of the result Lose is 0.25 How many of the games had the result Draw?
In a choir there are 35 men and 48 women. The probability that a man chosen at random wears glasses is The probability that a woman chosen at random wears glasses is
(a)
Work out the number of people in the choir who wear glasses.
[3]
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(b)
A person is chosen at random from the choir. Work out the probability that the person does not wear glasses.
A bus can be early, on time or late. The probability that the bus is early is 0.1 The probability that the bus is on time is 0.6 Work out the probability that the bus is late.
There are 720 boys and 700 girls in a school. The probability that a boy chosen at random studies French is The probability that a girl chosen at random studies French is
(a)
Work out the number of students in the school who study French.
[3]
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(b)
Work out the probability that a student chosen at random from the whole school does not study French.
There are 720 boys and 700 girls in a school. The probability that a boy chosen at random studies French is The probability that a girl chosen at random studies French is
(a)
Work out the number of students in the school who study French.
[3]
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(b)
Work out the probability that a student chosen at random from the whole school does not study French.
[2]
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