Q 1: Find the area of the quadrilateral formed by joining the points (4,2), (1,1), (4,1) and (2,5). Answer:

Q 2: Show that the area of the triangle formed by the points (t,t2), (t+3,t), (t+2,t+2) is independent of t. Answer:

Q 3: In what ratio is the line joining the points (2,3) and (5,6) divided by the xaxis. 2:5 2:7 1:2

Q 4: If O is the origin and Q is a variable point on y^{2} = 8x, find the locus on the midpoint of OQ. Answer:

Q 5: Find the area of the triangle whose vertices are (4,4), (3,2) and (3,16). Answer:

Q 6: Find the equation of line passing through (2,3) and (4,5).
4x  2y + 5 = 0 4x  2y = 0 6x  2y + 6 = 0

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Question 8: This question is available to subscribers only!

