Show that if x x1 1 and y y1 2 where 1 SolutionX Y x xe

Show that if x = x(1 + _1) and y = y(1 + _2), where |_1|

Solution

X -Y = x+ xe1 - y -ye2   

= x-y +(x-y) e - xe+xe1+ye -ye2  (addingandsubtracting xe , ye )

=(x-y) (1+e) + x(e1  -e) -y(e2 -e) selecy e =( e1+e2)/2 andthe differencee1 -e2 almost=0

= (x-y )(1_+e )   

 Show that if x = x(1 + _1) and y = y(1 + _2), where |_1| SolutionX -Y = x+ xe1 - y -ye2 = x-y +(x-y) e - xe+xe1+ye -ye2 (addingandsubtracting xe , ye ) =(x-y)

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