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In this video you will learn how to find Probability given that Coin Toss may be Unfair.
An unfair die is such that the outcomes 1,2,3,5 are equally likely, 4 is half as likely as 2, and 6 is four times as likely as 5. What is the probability of having a 4?
0:38 Writing known components
1:31 Using P(2) as a variable from known probabilities and writing an equation in terms of P(2) - solving the equation for P(2)
3:20 Finding P(4) using found P(2)
Related Videos to this topic:
UNFAIR Coin problem
https://youtu.be/LO2km8mywEg
Bayes' Formula: Microphone Failure problem
https://youtu.be/Txb6c6iWJGI
Bayes' Formula: Conditional Probability problem #1
P(F)=P(F|X)•P(X)+P(F|Y)•P(Y)
https://youtu.be/MF-qmS9lHXE
Bayes' Formula: Conditional Probability problem #2
P[B|S]=?
https://youtu.be/QIRFtwg4vTk
Bayes' Formula with Venn Diagram
P(A|B)=P(AB)/P(B)
https://youtu.be/Vtpn6-5oZP4
Intersection: Venn Diagram
P(A∩B)=?
https://youtu.be/Px4YWhbtyaU
Sets & Subsets: Venn Diagram
A'∪B = ?
https://youtu.be/bv-doeaUAvw
Permutation: Arrangements problem
https://youtu.be/bewKvwUyAlA
Probability: Percentages
https://youtu.be/pWCoo_ZjwC8
Binomial Distribution
https://youtu.be/0q5deDlGJRA
Probability: Combination problem (using nCr)
P=aCb/jCk
https://youtu.be/e4dKEeKFiZI
Combinations: Pairs of Players
https://youtu.be/OGxm_2YvphE
Combinations: Rule of Product
https://youtu.be/_ZlSSF1iN1k
Combination problem
nCr=?
https://youtu.be/7GYri86aauM
Possible Outcomes: Coins
https://youtu.be/GalKmI5PoJM
Possible Outcomes: Coin + Die problem
https://youtu.be/Jc_pSvv7azc
Independent Events
P(A∪B)=P(A)+P(B)–P(A∩B)
https://youtu.be/6Z2WBk56MN4
Independents Events: problem #1
P(A∩B)=P(A)•P(B)
https://youtu.be/69dOp6VkT0g
Independents Events: problem #2
P(A∩B)=P(A)•P(B)
https://youtu.be/6_AryJ-ggZs
Expected Value #1
https://youtu.be/Ylovzm5Wq9E
Expected Value #2
https://youtu.be/MK1CjVdfKD0
Probability: Choosing Flowers
https://youtu.be/oAUFM7Vb4bg
Probability: Choosing Pancakes
nPr, nCr, or neither?
https://youtu.be/3CU4dt6oPtQ
Probability: Choosing 2 Pencils of Same Color
https://youtu.be/J12UlWqQ8yo