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  3. 5 let v be the set of all ordered pairs of real nu

5 Let V be the set of all ordered pairs of real numbers a y...

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Algebra

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5 Let V be the set of all ordered pairs of real numbers a y where a and y are both nonzero Consider the following addition and scalar multiplication operations on u and v 01 02 u v 1 v ku u k u k Although V is not a vector space each vector in V does have a negative as defined in the axioms of a vector space If u is in V what is the negative of the vector u a u b u 1 u 1 c d u 1 2 1 e u 1 1

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\table[[\table[[Schedule of Bond Discount Amortization],[Effective-Interest Method],[Bonds Sold to Vield]]],[Date,\table[[Cash],[Paid]],,\table[[Interest],[Expense]],,\table[[Discount],[Amortized]],,\table[[Carrying],[Amount of],[Bonds]]],[31?20,$,s,s,,$,,$,],[91?20,,,,,,,],[31?21,,,,,,,],[91?21,,,,,,,],[31?22,,,,,,,],[91?22,,,,,,,],[31?23,,,,,,,],[91?23,,,,,,,]]

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