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Solution1:Givenvectorsandthepoints (a) (i): (ii): (iii):Distance from A to B is (iv):Since,so unit vector in the direction ofis (v) :Suppose that the point on negative y axis iswhich is same distance from origin as A. This implies that Hence, point on negative y axis is (vi): (vii):Giventhis implies that The distance between vectorsandis And the distance between vectorsandis Hence, vectorpoint in a direction closer to. (viii):The vector in the direction of positive y axis is. So the angle between vectorandis Simplify further we get (ix):Givenand. So the angle betweenandis
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Simplify further (b): (i): (ii):Given that. Suppose that ….. (1) Where vector x is perpendicular to vector d and y is parallel to vector b. This implies that andwhere m is any scalar Now, Implies that …. (2) And Substitute the values of x and y in equation (1) we get Compare both sides we get, This implies that Substitute the value of v and w in equation (2) we get So, Hence,