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.

go on the tube you might find some information there

answer: b)

step-by-step explanation:

its a dot plot because since the score is not high numbers.

- r3ktforgood ☕

yes

step-by-step explanation:

they have to be opposite and reciprocal of eachother.

b because it contains 40% of the possible results from the random list.  

0,1,2,3 v 4,5,6,7,8,9  

4 integers to 6 integers  

40% success vs 60% fail

step-by-step explanation: