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A coach recorded the heights of some adult rugby players and found the following summary statistics.
Median = 1.85 m
Range = 0.28 m
Interquartile range = 0.11 m
The coach also noticed that
• the height of the shortest player is 1.72 m
• 25% of the players' heights are below the height of a player whose height is 1.81 m
Draw a box and whisker plot to represent this information on the grid below.
from , Q1 = 1.81
IQR= 0.11
IQR: Q3-Q,
Q3 - 1.81 = 0.11
Q3 = 1.92
Range = highest value-lowest value
0.28=highest value-1.72
highest value: 0.28+1.72=2.0
Using your knowledge of the large data set state, giving a reason, which direction
A represents.
A represents East, since the prevailing winds in Camborne are from the south, North or West.
State, giving a reason, what Keith should do with this value.
Wind direction should be within the range O to 360, so the value should be ignored
Complete the table.
3 - 4: frequency = 13, class width (cw) = 1
frequency density (fd) = 13/1 =13
2-3 frequency: 25 x 1 = 25
Complete the histogram.
1-2: freq = 64, cw= 1, fd = 64.
4 - 6: freq = 7, cw = 2, fd = 7/2 =3.5
6-8: freq = 3, cw= 2, fd = 3/2 =1.5
Find the value of k
128
The random variable X ~ B(27, 0.35)
(a) Find
(i) P(X= 10)
(il) P(12 < X < 15)
Historical records show that the proportion of defective items produced by a machine is 0.12
Following a maintenance service of the machine, a random sample of 60 items is taken and 3 defective items are found.
(b) Carry out a suitable test to determine whether the proportion of defective items produced by the machine has decreased following the maintenance service.
You should state your hypotheses clearly and use a 5% level of significance.
(c) Write down the p-value for your test in part (b)
Find the value of q
0.5 + 0.2 + q + q = 1
2q = 0.3
q =0.15
Show that the probability that Karen stops after taking her 3rd spin is 0.128
P( stops after 3rd spin) = not 7 x not 7 x yes 7
= 0.8 × 0.8 x0.2
= 0.128
Find the probability distribution for S part 1
Find the probability distribution for S part 2
Find P(S > N)