Question
The vertices of a are and . A line is drawn to intersect sides and at and respectively, such that . Calculate the area of the and compare it with the area of .
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Text solutionVerified
In and
Area of
sq. unit
A line is drawn to intersect sides and at and
Then
The point divide the line in and .The ratio of and
Co-ordinates of =
Here, and
The point divide the line C in and . The ratio of and =
Co-ordinates of
Here, and
Now the area of
sq.unit
Hence, Area Area ()=
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Question 1
See the figure and write the following:(i) The Coordinates of .
(ii) The coordinates of .
(iii) The point identified by the coordinates
(iv) The point identified by the coordinates .
(v) The abscissa of the point .
(vi) The ordinate of the point .
(vii) The coordinates of the point .
(viii) The coordinates of the point .
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Question Text | The vertices of a are and . A line is drawn to intersect sides and at and respectively, such that . Calculate the area of the and compare it with the area of . |
Answer Type | Text solution:1 |
Upvotes | 150 |