Show that w is in the subspace of R^4 spanned by v_1, v_2, and v_3, where these vectors are defined as follows. w = [-18 11 2 -10],
v_1 = [9 -9 -1 7],
v_2 = [-4 3 -1 -7],
v_3 = [-8 7 -2 -18]
For show that w is in the subspace, express was a linear combination of v_1, v_2 and v_3. Select the correct answer below and, if necessary, fill in any answer boxes to complete your choice.
A. The vector w is in the subspace spanned by v_1, v_2, and v_3. It is given by the formula w = ()v_1, + ()v_2, + ()v_3
B. The vector w is not in the subspace spanned by v_, v_2, and v3.

Will mark brainliest. when ∆rst is translated 4 units down, what are the apparent coordinates of t’?

What is the anwers for 9+2x=5x-3-x

Write the contrapositive of the conditional statement. determine whether the contrapositive is true or false. if it is false, find a counterexample. a converse statement is formed by exchanging the hypothesis and conclusion of the conditional. a) a non-converse statement is not formed by exchanging the hypothesis and conclusion of the conditional. true b) a statement not formed by exchanging the hypothesis and conclusion of the conditional is a converse statement. false; an inverse statement is not formed by exchanging the hypothesis and conclusion of the conditional. c) a non-converse statement is formed by exchanging the hypothesis and conclusion of the conditional. false; an inverse statement is formed by negating both the hypothesis and conclusion of the conditional. d) a statement not formed by exchanging the hypothesis and conclusion of the conditional is not a converse statement. true