Download presentation
Presentation is loading. Please wait.
Published byCurtis Strickland Modified over 9 years ago
2
Using your calculator Using Ran# Using Ranint Finding Standard Deviation Finding Correlation Coefficient END
3
Random Sampling using Ran# The Ran#: Generates a pseudo random number to 3 decimal places that is less than 1. i.e. it generates a random number in the range [0, 1] Ran# is in Yellow END
4
Random Sampling using Ran# END
5
To keep generating a random 3 digit number between [0,1] we repeatedly press = Random Sampling using Ran# END
6
Random Sampling using Ran# END
7
The calculator automatically displays in Natural display. If we are generating lots of numbers this may become annoying. We need to Set UP the calculator into Line ar Display (as a single line …Decimals) Random Sampling using Ran# END
8
Random Sampling using Ran# END
9
We want it Line ar Random Sampling using Ran# END
10
We want a random number again Random Sampling using Ran# END
11
Random Sampling using Ran# END
12
To keep generating a random 3 digit number between [0,1] we repeatedly press = Random Sampling using Ran# END
13
Random Sampling using Ran# END
14
Random Sampling using Ran# END
15
Using Ran# to generate a random whole number within a given interval [1,200] If we multiply the randomly generated number by 199 then 199 x [0, 1] = [0, 199] To get it between 1 and 200 we must add 1 199 x [0, 1] + 1 = [1, 200] But we must first SET UP the calculator to Fix to 0 decimal place END
16
Random Sampling using Ran# for an interval [1,200] END But we must first SET UP the calculator to Fix to 0 decimal place
17
Random Sampling using Ran# for an interval [1,200]
18
But we must first SET UP the calculator to Fix to 0 decimal place
19
Random Sampling using Ran# for an interval [1,200] But we must first SET UP the calculator to Fix to 0 decimal place
20
The calculator tells us it has been SET UP To Fix We now need to tell it what we want 199 x [0, 1] + 1 Random Sampling using Ran# for an interval [1,200]
21
END
22
Random Sampling using Ran# for an interval [1,200] END
23
Random Sampling using Ran# for an interval [1,200] END
24
Random Sampling using Ran# for an interval [1,200] END
25
Random Sampling using Ran# for an interval [1,200] END
26
Random Sampling using Ran# for an interval [1,200] END
27
Random Sampling using Ran# for an interval [1,200]
28
END
29
Random Sampling using Ran# for an interval [1,200] END
30
Random Sampling using Ran# for an interval [1,200] END
31
Using your calculator Using Ran# Using Ranint Finding Standard Deviation Finding Correlation Coefficient END
32
Random Sampling using Ranint for an interval [1,200]
33
Ranint is in Red END Random Sampling using Ranint for an interval [1,200]
34
END Random Sampling using Ranint for an interval [1,200]
35
We want our interval to be [1,200] END Random Sampling using Ranint for an interval [1,200]
36
The comma is here in yellow END Random Sampling using Ranint for an interval [1,200]
37
The comma is here in yellow END Random Sampling using Ranint for an interval [1,200]
38
END Random Sampling using Ranint for an interval [1,200]
39
END Random Sampling using Ranint for an interval [1,200]
40
END Random Sampling using Ranint for an interval [1,200]
41
The bracket is here END Random Sampling using Ranint for an interval [1,200]
42
To keep generating a random 3 digit number between [1,200] we repeatedly press = END Random Sampling using Ranint for an interval [1,200]
43
END Random Sampling using Ranint for an interval [1,200]
44
END Random Sampling using Ranint for an interval [1,200]
45
Using your calculator Using Ran# Using Ranint Finding Standard Deviation Finding Correlation Coefficient END
46
Find the Standard Deviation of 6,5,5,4,5,5,6,5 and 4 We first need to make sure the calculator is clear of all previous content Finding Standard Deviation END
47
Find the Standard Deviation of 6,5,5,4,5,5,6,5 and 4 We first need to make sure the calculator is clear of all previous content Finding Standard Deviation END
48
Find the Standard Deviation of 6,5,5,4,5,5,6,5 and 4 We want to clear ALL Finding Standard Deviation END
49
Find the Standard Deviation of 6,5,5,4,5,5,6,5 and 4 Yes reset all Finding Standard Deviation END
50
Find the Standard Deviation of 6,5,5,4,5,5,6,5 and 4 We really do agree AC Finding Standard Deviation END
51
Find the Standard Deviation of 6,5,5,4,5,5,6,5 and 4 We want the calculator in STATS mode Finding Standard Deviation END
52
Find the Standard Deviation of 6,5,5,4,5,5,6,5 and 4 We want the calculator in STATS mode Finding Standard Deviation END
53
Find the Standard Deviation of 6,5,5,4,5,5,6,5 and 4 We only have 1 variable Finding Standard Deviation END
54
Find the Standard Deviation of 6,5,5,4,5,5,6,5 and 4 We now input our data pressing = after each term Finding Standard Deviation END
55
Find the Standard Deviation of 6,5,5,4,5,5,6,5 and 4 Finding Standard Deviation END
56
Find the Standard Deviation of 6,5,5,4,5,5,6,5 and 4 Finding Standard Deviation END
57
Find the Standard Deviation of 6,5,5,4,5,5,6,5 and 4 Finding Standard Deviation END
58
Find the Standard Deviation of 6,5,5,4,5,5,6,5 and 4 Repeat this process until the data is entered Finding Standard Deviation END
59
Find the Standard Deviation of 6,5,5,4,5,5,6,5 and 4 We have finished inputting the data. We now need to get to where we can analyse it Press AC Finding Standard Deviation END
60
Find the Standard Deviation of 6,5,5,4,5,5,6,5 and 4 We need to analyse the STATS we have input Finding Standard Deviation END
61
Find the Standard Deviation of 6,5,5,4,5,5,6,5 and 4 Finding Standard Deviation We need to analyse the STATS we have input END
62
Find the Standard Deviation of 6,5,5,4,5,5,6,5 and 4 Finding Standard Deviation We want to see the Var iance END
63
Find the Standard Deviation of 6,5,5,4,5,5,6,5 and 4 We want the standard Deviation σx Finding Standard Deviation END
64
Find the Standard Deviation of 6,5,5,4,5,5,6,5 and 4 Finding Standard Deviation END
65
Find the Standard Deviation of 6,5,5,4,5,5,6,5 and 4 This is the standard deviation of the data set To see more analysis details, analyse the data again Finding Standard Deviation END
66
Using your calculator Using Ran# Using Ranint Finding Standard Deviation Finding Correlation Coefficient END
67
Find the Correlation Coefficient for the following data We first need to make sure the calculator is CL ea R of all previous content Rainfall (x cm) 4.53.05.25.02.1001.23.2 No. of tourists (1000’s 5.08.00.84.24.87.49.48.62.6 Finding Correlation Coefficient END
68
Rainfall (x cm) 4.53.05.25.02.1001.23.2 No. of tourists (1000’s 5.08.00.84.24.87.49.48.62.6 Finding Correlation Coefficient END We first need to make sure the calculator is CL ea R of all previous content
69
We want to clear All Rainfall (x cm) 4.53.05.25.02.1001.23.2 No. of tourists (1000’s 5.08.00.84.24.87.49.48.62.6 Finding Correlation Coefficient END
70
Yes Reset all Rainfall (x cm) 4.53.05.25.02.1001.23.2 No. of tourists (1000’s 5.08.00.84.24.87.49.48.62.6 Finding Correlation Coefficient END
71
Rainfall (x cm) 4.53.05.25.02.1001.23.2 No. of tourists (1000’s 5.08.00.84.24.87.49.48.62.6 We really do agree AC Finding Correlation Coefficient END
72
We want the calculator in STATS mode Rainfall (x cm) 4.53.05.25.02.1001.23.2 No. of tourists (1000’s 5.08.00.84.24.87.49.48.62.6 Finding Correlation Coefficient END
73
Rainfall (x cm) 4.53.05.25.02.1001.23.2 No. of tourists (1000’s 5.08.00.84.24.87.49.48.62.6 We want the calculator in STATS mode Finding Correlation Coefficient END
74
We have 2 variables Rainfall (x cm) 4.53.05.25.02.1001.23.2 No. of tourists (1000’s 5.08.00.84.24.87.49.48.62.6 Finding Correlation Coefficient END
75
We now input the first row of the data into the first column of the table pressing = after each term Useful to write the numbers 1,2,3,… above each row so as we can check we are correct Rainfall (x cm) 4.53.05.25.02.1001.23.2 No. of tourists (1000’s 5.08.00.84.24.87.49.48.62.6 1 2 3 4 5 6 7 8 9 Finding Correlation Coefficient END
76
1 2 3 4 5 6 7 8 9 Rainfall (x cm) 4.53.05.25.02.1001.23.2 No. of tourists (1000’s 5.08.00.84.24.87.49.48.62.6 Finding Correlation Coefficient END
77
1 2 3 4 5 6 7 8 9 Rainfall (x cm) 4.53.05.25.02.1001.23.2 No. of tourists (1000’s 5.08.00.84.24.87.49.48.62.6 Finding Correlation Coefficient END
78
Rainfall (x cm) 4.53.05.25.02.1001.23.2 No. of tourists (1000’s 5.08.00.84.24.87.49.48.62.6 1 2 3 4 5 6 7 8 9 Finding Correlation Coefficient END
79
Rainfall (x cm) 4.53.05.25.02.1001.23.2 No. of tourists (1000’s 5.08.00.84.24.87.49.48.62.6 1 2 3 4 5 6 7 8 9 Finding Correlation Coefficient END
80
1 2 3 4 5 6 7 8 9 Rainfall (x cm) 4.53.05.25.02.1001.23.2 No. of tourists (1000’s 5.08.00.84.24.87.49.48.62.6 Finding Correlation Coefficient END
81
1 2 3 4 5 6 7 8 9 Rainfall (x cm) 4.53.05.25.02.1001.23.2 No. of tourists (1000’s 5.08.00.84.24.87.49.48.62.6 Finding Correlation Coefficient END
82
1 2 3 4 5 6 7 8 9 Rainfall (x cm) 4.53.05.25.02.1001.23.2 No. of tourists (1000’s 5.08.00.84.24.87.49.48.62.6 Finding Correlation Coefficient END
83
1 2 3 4 5 6 7 8 9 Rainfall (x cm) 4.53.05.25.02.1001.23.2 No. of tourists (1000’s 5.08.00.84.24.87.49.48.62.6 Repeat this process until the first row has been entered Finding Correlation Coefficient END
84
Use the cursor keys to enter the data from the second row Rainfall (x cm) 4.53.05.25.02.1001.23.2 No. of tourists (1000’s 5.08.00.84.24.87.49.48.62.6 1 2 3 4 5 6 7 8 9 Finding Correlation Coefficient END
85
Rainfall (x cm) 4.53.05.25.02.1001.23.2 No. of tourists (1000’s 5.08.00.84.24.87.49.48.62.6 1 2 3 4 5 6 7 8 9 Press the right cursor Finding Correlation Coefficient END
86
1 2 3 4 5 6 7 8 9 Rainfall (x cm) 4.53.05.25.02.1001.23.2 No. of tourists (1000’s 5.08.00.84.24.87.49.48.62.6 Finding Correlation Coefficient END
87
1 2 3 4 5 6 7 8 9 Rainfall (x cm) 4.53.05.25.02.1001.23.2 No. of tourists (1000’s 5.08.00.84.24.87.49.48.62.6 Input the data from the second row Finding Correlation Coefficient END
88
1 2 3 4 5 6 7 8 9 Rainfall (x cm) 4.53.05.25.02.1001.23.2 No. of tourists (1000’s 5.08.00.84.24.87.49.48.62.6 We have finished inputting the data. We now need to analyse the STATS Press AC Finding Correlation Coefficient END
89
We need to analyse the STATS we have input Rainfall (x cm) 4.53.05.25.02.1001.23.2 No. of tourists (1000’s 5.08.00.84.24.87.49.48.62.6 1 2 3 4 5 6 7 8 9 Finding Correlation Coefficient END
90
1 2 3 4 5 6 7 8 9 Rainfall (x cm) 4.53.05.25.02.1001.23.2 No. of tourists (1000’s 5.08.00.84.24.87.49.48.62.6 Finding Correlation Coefficient We need to analyse the STATS we have input END
91
1 2 3 4 5 6 7 8 9 Rainfall (x cm) 4.53.05.25.02.1001.23.2 No. of tourists (1000’s 5.08.00.84.24.87.49.48.62.6 Finding Correlation Coefficient We want use Reg ression END
92
1 2 3 4 5 6 7 8 9 Rainfall (x cm) 4.53.05.25.02.1001.23.2 No. of tourists (1000’s 5.08.00.84.24.87.49.48.62.6 We want the Correlation Coefficient r Finding Correlation Coefficient END
93
1 2 3 4 5 6 7 8 9 Rainfall (x cm) 4.53.05.25.02.1001.23.2 No. of tourists (1000’s 5.08.00.84.24.87.49.48.62.6 Press = Finding Correlation Coefficient END
94
We have the Correlation Coefficient of the data To see more analysis details analyse the STAT 1 2 3 4 5 6 7 8 9 Rainfall (x cm) 4.53.05.25.02.1001.23.2 No. of tourists (1000’s 5.08.00.84.24.87.49.48.62.6 Finding Correlation Coefficient END
95
The line of Best Fit The calculator uses y = A + Bx Instead of y = mx + c 1: A → the y intercept 2: B → the Slope END
96
Using your calculator Using Ran# Using Ranint Finding Standard Deviation Finding Correlation Coefficient END
Similar presentations
© 2025 SlidePlayer.com. Inc.
All rights reserved.