Mathematics, 22.06.2020 02:57 atefah88
Let V = R be the set of all reals with the operations (a) u + v = uv and (b) a • u = au. Determine whether V is a vector space or not? Hint: check to see if at least one of the 2 closures or one of the 8 properties fails, then V is NOT a vector space!
Answers: 3
. Hence it is not a vector space. Note: only 1 of the axiom doesn't satisfy is enough to make a conclusion. we don't need to prove all. However, if it works, we need to prove the next, next, and so on until all axioms work.Another question on Mathematics
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Let V = R be the set of all reals with the operations (a) u + v = uv and (b) a • u = au. Determine w...
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