Use Pascal’s triangle to solve for the value of n: 2(n C 3) = n+4 C 7
Notice that the entries along a diagonal will have a fixed \(k\) value in binomial coefficient \(\binom{n}{k}\)
Easy to eyeball the answer : \(\binom{4}{3}=4\) \(\binom{8}{7}=8\)
lol I am still confused. I already knew n = 4 because I solved this problem before, but I cant for the life of me remember how I got it
you must be knowing that the rows are numbered starting with "n=0" look at the second pic, what are the "row numbers" corresponding to the blue circled values ?
Lol I think im just going to forget this problem. I never liked Pascal's trinagle lmao
If given multiple choice I figure this out easily, otherwise I will never need to boggle my mind over this
takes time to get used to pascal triangle and appreciate its beauty
Dont worry though I will not give up so easily, I just dont feel like dealing with this now. Going to get ready to watch the big fight, thank you so much for taking your time to help me :)
np have good time
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