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Given the pdf f(x)=a−bxc,r≤x≤s,f(x)=0 else, find P(X>p), P(X>q|X>t).
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England schools
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England university
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Scotland schools
Taxonomy: mathcentre
Taxonomy: Kind of activity
Taxonomy: Context
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said | Ready to use | 10 years ago |
History
Christian Lawson-Perfect 10 years ago
Gave some feedback: Ready to use
Christian Lawson-Perfect 10 years ago
Saved a checkpoint:
Removed a reference to the sketch of the PDF, because the image has gone missing.
Bill Foster 12 years, 3 months ago
Created this.Name | Status | Author | Last Modified | |
---|---|---|---|---|
IS2.3 | Ready to use | Bill Foster | 01/06/2016 09:47 | |
Alex's copy of IS2.3 | draft | Alex Van den Hof | 31/03/2017 11:40 |
There are 3 other versions that do you not have access to.
Name | Type | Generated Value |
---|
a | integer |
0
|
||||
f1 | number |
5
|
||||
c | decimal |
dec("1")
|
||||
b | integer |
4
|
||||
d | decimal |
dec("3")
|
||||
f | integer |
20
|
||||
tol1 | integer |
0
|
||||
m | integer |
1
|
||||
pd1 | number |
0.1250
|
||||
n | integer |
3
|
||||
pc | number |
0.6250
|
||||
s | integer |
2
|
||||
r | integer |
4
|
||||
u | integer |
91
|
||||
t | integer |
64
|
||||
pd | number |
0.20
|
||||
tol | integer |
0
|
||||
n1 | number |
12
|
||||
s1 | number |
1
|
||||
gc | number |
4
|
Generated value: integer
0
→ Used by:
- b
- c
- d
- f
- pc
- pd
- pd1
This variable doesn't seem to be used anywhere.
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This question is used in the following exams:
- Introduction to Statistics 2 by Bill Foster in Bill's workspace.
- Probability Density Functions by Daniel Organisciak in Daniel's workspace.
- Maths Support: Probability density functions by Christian Lawson-Perfect in Maths Support Wiki.
- mathcentre: Probability density functions by Newcastle University Mathematics and Statistics in mathcentre.
- PDFs by Bill Foster in Bill's workspace.
- Integration by Bill Foster in Bill's workspace.
- Chapter X: probability by Simon Vaughan in Simon's workspace.
- Probability density functions by Simon Thomas in Stats.
- Probability density functions by Richard Pymar in Richard's workspace.
- mathcentre: Probability density functions by Michael Proudman in Mathcentre based Materials.
- Jia's copy of mathcentre: Probability density functions by Jia Shao in Jia's workspace.