Vectors
Q1 Solve the following-
Show that the vectors
Q3 Prove the section formula for internal division (4)
Q4 If the three points A(3,2,p),B(q,8,-10) and c(-2,-3,1) are collinear then find
i) the ratio in which point C divides line segment AB
ii) the values of p and q (4)
Q5 Prove that the medians of triangle are concurrent. (3)
Q6 Prove that the angle subtended on a semicircle is a right angle. (3)
Q1 Solve the following-
Show that the vectors
4i+13j-18k,
i-2j+3k,
2i+3j-4k are coplaner (3)
Q2 if a,b,c are non co-planer vectors then prove that the vectors a+b+c ,a+b-3c, a+4b-9c are collinear. (3) Q3 Prove the section formula for internal division (4)
Q4 If the three points A(3,2,p),B(q,8,-10) and c(-2,-3,1) are collinear then find
i) the ratio in which point C divides line segment AB
ii) the values of p and q (4)
Q5 Prove that the medians of triangle are concurrent. (3)
Q6 Prove that the angle subtended on a semicircle is a right angle. (3)
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