Avaldis 9: "y" equals 5.5 left brace, 0.2 less than or equal to "x" less than or equal to 0.2 plus StartFraction, 0.7 Over "M" , EndFraction "n" , right bracey=5.50.2≤x≤0.2+0.7Mn
9
Avaldis 10: "y" equals 5.5 left brace, 0.2 plus StartFraction, 0.7 Over "M" , EndFraction "n" less than or equal to "x" less than or equal to 0.9 , right bracey=5.50.2+0.7Mn≤x≤0.9
10
Peidetud Nimetus: left parenthesis, 0.2 plus StartFraction, 0.7 Over "M" , EndFraction times left bracket, 0... "n" , right bracket , 5.5 , right parenthesis0.2+0.7M·0...n,5.5
Nimetus
equals=
left parenthesis, 0.2 , 5.5 , right parenthesis0.2,5.5
left parenthesis, 0.2 5 8 3 , 5.5 , right parenthesis0.2583,5.5
left parenthesis, 0.3 1 6 7 , 5.5 , right parenthesis0.3167,5.5
left parenthesis, 0.3 7 5 , 5.5 , right parenthesis0.375,5.5
left parenthesis, 0.4 3 3 3 , 5.5 , right parenthesis0.4333,5.5
left parenthesis, 0.4 9 1 7 , 5.5 , right parenthesis0.4917,5.5
left parenthesis, 0.5 5 , 5.5 , right parenthesis0.55,5.5
left parenthesis, 0.6 0 8 3 , 5.5 , right parenthesis0.6083,5.5
left parenthesis, 0.6 6 6 7 , 5.5 , right parenthesis0.6667,5.5
left parenthesis, 0.7 2 5 , 5.5 , right parenthesis0.725,5.5
left parenthesis, 0.7 8 3 3 , 5.5 , right parenthesis0.7833,5.5
11
`r=${r}` left parenthesis, 0.2 plus StartFraction, 0.7 Over "M" , EndFraction "r" , 5.5 , right parenthesis0.2+0.7Mr,5.5
Nimetus:
equals=
left parenthesis, 0.6 6 6 6 6 6 6 7 , 5.5 , right parenthesis0.66666667,5.5
12
Avaldis 13: "c" Subscript, 1 , Baseline equals rgb left parenthesis, 200 , 200 , 200 , right parenthesisc1=rgb200,200,200
13
Best Guess
Peitke see kaust õpilaste eest.
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Probability Density Graph
Peitke see kaust õpilaste eest.
19
Text on right
Peitke see kaust õpilaste eest.
23
Coordinates
Peitke see kaust õpilaste eest.
32
38
toiteallikas
toiteallikas
"n" equals 10n=10
"r" equals 8r=8
Best guess for next-round probability of success is 0.75, not 0.8!
"p" equals StartFraction, "r" Over "n" , EndFraction equals 0.8p=rn=0.8
"f" ( "p" ) equals ( "n" plus 1 ) "p" Superscript, "r" , Baseline ( 1 minus "p" ) Superscript, "n" minus "r" , Baseline StartBinomial, "n" Choose "r" , EndBinomialf(p)=(n+1)pr(1−p)n−rnr
Start integral from 0 to 1, end integral, "f" ( "p" ) "d" "x" equals 1∫10f(p)dx=1
Start integral from 0 to 1, end integral, "p" "f" ( "p" ) "d" "x" equals StartFraction, "r" plus 1 Over "n" plus 2 , EndFraction equals 0.7 5∫10pf(p)dx=r+1n+2=0.75
So far, 8 out of 10 trials (0.8) have been successes.
Thus our best guess for
"p"p
is 0.8.
However, our best guess for the probability of the
