Let V be a 5 dimensional vector space over the set of reals. Then the dimension of a subspace of V could be Select all possible answers. 3. 2. Problem 4 Recall that for any two given real vector spaces V and W, a function T: V → W is linear if T(ax+by) = aT(x) - bT(y) for any vector x, y in V and for any real numbers a and b. Let T: R* » R* be a linear transformation such that =T =T Suppose 10 T 10 1 Write down the value of a Write down the value of b: Write down the value of c

Let V be a 5 dimensional vector space over the set of reals. Then the dimension of a subspace of V could be Select all possible answers. 3. 2. Problem 4 Recall that for any two given real vector spaces V and W, a function T: V → W is linear if T(ax+by) = aT(x) - bT(y) for any vector x, y in V and for any real numbers a and b. Let T: R* » R* be a linear transformation such that =T =T Suppose 10 T 10 1 Write down the value of a Write down the value of b: Write down the value of c

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter8: Applications Of Trigonometry

Section8.4: The Dot Product

Problem 48E

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