Recent content by hashimcom

  1. H

    Solving Group G Show: Very Important!

    is means if its finite there exist an integer n s.t. ab^n =e but if else ; ther exest no integer s.t. ab^n =e now we can write ab = a(ba)a^-1 then ...compleate
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    Solving Group G Show: Very Important!

    it means a^n=e where n is the least integer satsfy last equations
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    Solving Group G Show: Very Important!

    for that question i have a hent which is (( write ab=a(ba)a^-1)))
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    Solving Group G Show: Very Important!

    NOW, o(a) means order of element a a is element in group G
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    Solving Group G Show: Very Important!

    very important... at any group G show i)o(ab) = o(ba) ii) o(a) = o(cac^-1) c in G please i want solving
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    Addition Table for Z2 & Prove if G is Abelian

    mr NoMoreExams these question i want to solve it for my homework and for my searching ... its very important for me
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    Addition Table for Z2 & Prove if G is Abelian

    Q4) LET G is abilian of order pq , with g.c.d (p,q)=1 , assume there exist a,b in G and o(a)= p,o(b) = q show that G is cyclic
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    Addition Table for Z2 & Prove if G is Abelian

    Q3)if Gis afinite group of even order, then G contains an element (a) not equal zero s.t. a^2= e
  9. H

    Addition Table for Z2 & Prove if G is Abelian

    now, how to proof that if G is group then o(ab) = o(ba) o(cac^-1) =o(a) for all a,b,c in G note that G not abelian??
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    Addition Table for Z2 & Prove if G is Abelian

    first qustion i don't understand it?
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    Addition Table for Z2 & Prove if G is Abelian

    please clearlly more i don't under stand
  12. H

    Addition Table for Z2 & Prove if G is Abelian

    q1) write out an additiontable for Z2 \oplusZ2 Q2)if a^2=e \forall a in G then g is abelian (solve)
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    Proving Irrationality of Sums and Products of Irrational Numbers

    mr sutupidmath ... czn u say my proof for 2 pf: since x non zerc, so x either rational or irrational i. if x rational & x non zero... x =p\q wher p,q is intger... y is irrational. now suppose x\y is rastional x\y=r\s...r,s is integer. x\y=(p\q)\y=r\s y=(s\r)*(p\q)...which is...
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    Proving Irrationality of Sums and Products of Irrational Numbers

    what it mean? please & where num 2 proof please hashim thanks
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    Why is 0/0 Considered Undefined?

    mr GIb Z i don't understand proof? please hellp me?? hashim Edit: hashim, you have been warned several times to stop with the obnoxious formatting.
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