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IN THIS WE HAVE TO ADD THE PROBABILITY of 3 and 5 occuring separtely and subtract prob. of 3 and 5 occuring together therefore p=(166+100-33)/500=233/500=0.466
Consider the clique graph below. a) How many subgraphs of G with 3 nodes are there? b) How many of the subgraphs defined in part(a) are induced subgraphs?
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-1+5-100=?
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s= {1,2,3 ................ 499,500}n(A) = 500/3 = maximum 166 so probability divided by 3 is p(A) = 166/500n(B) = 500/5 = maximum 100 so probability divided by 5 is p(A) = 10/500n(A and B) = maximum 33 so probability divided by both 3 and 5 is p(A and B )= 33/500p(A or B) = p(A)+P(B)-p(A and B)p(A or B) = (166/500)+(100/500)-(33/500) = 233/500
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