Verify associative property of addition of rational number ie (a+b) +c=(a+b) +cwhen a=1/2,b=2/3and c=-1/5
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- (a+b)+c=a+(b+c)
- (a+b)+c=a+(b+c)(1/2+2/3)+1/5=1/2+(2/3+1/5)
- (a+b)+c=a+(b+c)(1/2+2/3)+1/5=1/2+(2/3+1/5)(3+4/6)+1/5=1/2+(10+3/15)
- (a+b)+c=a+(b+c)(1/2+2/3)+1/5=1/2+(2/3+1/5)(3+4/6)+1/5=1/2+(10+3/15)7/6+1/5=1/2+13/15
- (a+b)+c=a+(b+c)(1/2+2/3)+1/5=1/2+(2/3+1/5)(3+4/6)+1/5=1/2+(10+3/15)7/6+1/5=1/2+13/1535+6/30=15+26/30
- (a+b)+c=a+(b+c)(1/2+2/3)+1/5=1/2+(2/3+1/5)(3+4/6)+1/5=1/2+(10+3/15)7/6+1/5=1/2+13/1535+6/30=15+26/3041/30=41/30
- (a+b)+c=a+(b+c)(1/2+2/3)+1/5=1/2+(2/3+1/5)(3+4/6)+1/5=1/2+(10+3/15)7/6+1/5=1/2+13/1535+6/30=15+26/3041/30=41/30Therefore,LHS =RHS
- (a+b)+c=a+(b+c)(1/2+2/3)+1/5=1/2+(2/3+1/5)(3+4/6)+1/5=1/2+(10+3/15)7/6+1/5=1/2+13/1535+6/30=15+26/3041/30=41/30Therefore,LHS =RHS(Verified)
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