Mathematics, 16.04.2020 02:56, knownperson233
Let T : V → W be a linear transformation from vector space V to vector space W, both of which are finite-dimensional. Let H be a nonzero subspace of V , and let T(H) = {T(x)| x ∈ H} (i. e., T(H) is the set of images of the vectors in V ). Prove that T(H) is a subspace of W. Also show that dim(T(H)) ≤ dim(H). Recall that dim(H) denotes the dimension of the vector space H.
Answers: 2
Mathematics, 21.06.2019 14:00, lovelysoul4698
You and a friend race across a field to a fence and back. your friend has a 50-meter head start. the equations shown represent you and your friend's distances dd (in meters) from the fence tt seconds after the race begins. find the time at which you catch up to your friend. you: d=∣−5t+100∣d=∣−5t+100∣ your friend: d=∣−313t+50∣∣
Answers: 2
Mathematics, 21.06.2019 17:30, neverfnmind
James adds two numbers a + b. sally adds the same two numbers but reverse the order b + a what property of addition assures us that james and sally will get the same sum
Answers: 2
Mathematics, 21.06.2019 18:00, MayFlowers
Name each raycalculation tip: in ray "ab", a is the endpoint of the ray.
Answers: 1
Let T : V → W be a linear transformation from vector space V to vector space W, both of which are fi...
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