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If S is a set of triangles whose one vertex is origin and other two vertices are integral coordinates and lies on coordinate axis of area 50 square units, then number of elements in set S is equal to (a) 9 (b) 18 (c) 36 (d) 40



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Question 2
Let and be the vertices of .(i) The median from meets at . Find the coordinates of the point .
(ii) Find the coordinates of the point on such that
(iii) Find the coordinates of points and on medians and respectively such that and .
(iv) What do yo observe?
[Note : The point which is common to all the three medians is called the centroid and this point divides each median in the ratio .]
(v) If and are the vertices of , find the coordinates of the centroid of the triangle.
Question 4
The line and intersect the line at P and Q respectively. The bisector of the acute angle between and intersects at R.Statement-1 : The ratio equals Statement-2 : In any triangle, bisector of an angle divides the triangle into two similar triangles. Statement-1 is true, Statement-2 is true ; Statement-2 is correct explanation for Statement-1 Statement-1 is true, Statement-2 is true ; Statement-2 is not a correct explanation for Statement-1 Statement-1 is true, Statement-2 is false Statement-1 is false, Statement-2 is true

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Question Text | If S is a set of triangles whose one vertex is origin and other two vertices are integral coordinates and lies on coordinate axis of area 50 square units, then number of elements in set S is equal to (a) 9 (b) 18 (c) 36 (d) 40 |
Answer Type | Video solution: 1 |
Upvotes | 150 |