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Mr. Kendall wants two tins of pineapple, so he can not get them in one, so P(X=1) = 0. (For that matter P(X=0) = 0, too.)
In order to get it in two, the first tin would have to be pineapple (2 out of 5 = 2/5), and the second tin would be pineapple as well, (1 out of 4 = 1/4), and the probability is 2/5 × 1/4 = 1/10.
In three means that either the first was pineapple and the second beans, or vice-versa, followed by a pineapple: [(2/5 × 3/4) + (3/5 ×2/4)] × 1/3 = (3/10 + 3/10) × 1/3 = 3/5 × 1/3 = 1/5

I'm assuming that this is on the core AS stats module, Nicolle. We could avoid the stats and just study mechanics in my A-level days. Until uni.....

Thanks so much!
@ Steve
We didn't get a choice, though we are doing Mechanics at A2 and when I take up further maths AS in september I do another mechanics course.
The first module I did in physics was mechanics and I got a D(better than I expected as my teacher doesn't explain things in a way I understand and I really didn't get most of the paper) so I will have to improve dramatically in the maths module.
I have C1 C1 and S1 exams in about 3 weeks! I'm very confidant with the first two not the S1 it has too many words!




Here is one of many q's I can't do...
In Mr Kendall's cupboard there are 3 tins of baked beans and 2 tins of pineapple. Unfortunatly his daughter has removed all the labels for a school project and so the tins are identical in appearence. Mr Kendall wishes to use both tins of pineapple for a fruit salad. He opens tins at random until he has opened two tins of pineapples.
Let X be the number of tins that Mr Kendall opens.
Show that P(X=3)=1/5