a,b and c are three rational number. Explain why the results of a(b-c) is different from a(c-b)? Given (a not equal to 0 and b not equal to c)
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a(b-c) is different from a(c-b)
Let LHS = a(b-c)
And RHS = a(c-b)
Then, Is a(b-c) = a(c-b) ?
ab - ac = ac - ab
-ac+ab = ac-ab
Hence proved a(b-c) is not equal to a(c-b)
For example ->
let a = 2, b = 3, c = 4
then according to a(b-c) = a(c-b) equation
->2(3-4) = 2(4-3)
->2(-1) = 2(1)
-> -2 = 2
LHS is not equal to RHS
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