zadania:
http://img707.imageshack.us/img707/9207/1001470e.jpg
http://img190.imageshack.us/img190/5762/1001471q.jpg
http://img685.imageshack.us/img685/4138/1001472b.jpg
z ostatniego te zaznaczone ;)
trzeba wykorzystywać w niektórych wzory skróconego mnożenia.
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i)
j)
a)
c)