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For example, a fraction is put in lowest terms by cancelling out the common factors of the numerator and the denominator. As another example, if a×b=a×c, then the multiplicative term a can be canceled out if a?0, resulting in the equivalent expression b=c; this is equivalent to dividing through by a.
Prove the cancellation law for addition in a vector space; that u + v = u + w implies v = w for all vectors u, v and w. Solution: (1) u + v = u + w by assumption. (2) ? ?u + (u + v) = ?u + (u + w) upon adding ?u to both sides of (1).
When we say that a vector space has the two operations of addition and scalar multiplication we mean that the sum of two vectors in is again a vector in and the scalar product of a vector with a number is again a vector in . These two properties are called closure under addition and closure under scalar multiplication.
This theorem states: If x,y, and z are vectors in a vector space V such that x+z=y+z, then x=y.
Cancellation law for addition: If a+b=a+c, then b=c. We assume that a+b=a+c. By the Existence of Negatives Axiom, we know that there is a number y such that y+a=0.