CBSE COMPLEMENTARY MATERIAL|Exercise PRACTICE TEST|3 Videos
Similar Questions
Explore conceptually related problems
Show that a median of a triangle divides it into two triangles of equal area. GIVEN : A A B C in which A D is the median. TO PROVE : a r( A B D)=a r( A D C) CONSTRUCTION : Draw A L_|_B C
The median of a triangle divides it into two
If A(4,-6),B(3,-2) and C(5,2) are the vertices of $ABC, then verify the fact that a median of a triangle ABC divides it into two triangles of equal areas.
As we know studied that a median of a triangle divides it into triangles of equal areas. Verify this result for Delta ABC whose vertices are A (4,-6), B(3,-2) and C (5,2).
Assertion (A) : If ABCD is a rhombus whose one angle is 60^(@) then the ratio of the lengths of its diagonals is sqrt3 : 1 Reason (R ) : Median of a triangle divides it into two triangle of equal area.
A diagonal of a parallelogram divides it into two triangles of equal area.
Consider the following statements in respect of any triangle I. The three medians of a triangle divide it into six triangles of equal area. II. The perimeter of a triangle is greater than the sum of the lengths of its three medians. Which of the statements given above is/are correct ?
Each diagonal of a |gm divides it into two triangles of the same area
Show that the diagonals of a parallelogram divide it into four triangles of equal area.
Show that the diagonals of a parallelogram divide it into four triangles of equal area.
CBSE COMPLEMENTARY MATERIAL-AREAS OF PARALLELOGRAMS AND TRIANGLES-PRACTICE TEST
