Let {v1, v2, . . . vk} be a set of linearly independent vectors in R n . a.) Prove that {c1v1, c2v2, . . . , ckvk} a set of linearly independent vectors in R n for any nonzero constants {c1, c2, . . . , ck}. Be sure to support your reasoning.

Which fraction below is equivalent to 10/12?

Which is a true statement about an exterior angle of a triangle a. it is formed by two segments that are not sides of the triangle, b. it forms a linear pair with one of the interior angles of the triangle, c. it is complementary to one of the interior angles of the triangle. d. it is formed by two segments that are sides of the triangle.

100 points, hi, i’m not sure how to get the equation from the graph and table.