9th Class Math MCQS Practical Geometry - Triangles Online Test 3

all-three-altitudes-of-are-concurrent-3-a_-_triangle,altitudes-of-an-isosceles-triangle-are-congruent_-_2,angle-bisectors-of-the-three-angles-of-a-triangle-are_-_concurrent,congruent-triangles-can-be-made-by-joining-the-mid-points-of-the-sides-of-a-triangle_-_3,diagonals-of-a-parallelogram-do-of-each-other_-_bisection,if-the-three-altitudes-of-a-triangle-are-congruent-2-c-then-the-triangle-is_-_right-angled,if-three-points-lie-on-the-same-line-2-c-then-these-points-are-called-3-a_-_collinear,if-two-medians-of-a-triangle-are-congruent-them-the-triangle-will-be-isosceles_-_isosceles,median-of-a-triangle-divide-it-into-triangle-of-equal-area-3-a_-_2,medians-of-a-triangle-are-3-a_-_congruent,one-angle-on-the-base-of-an-isoscleles-triangle-is-30-c-2-b-0-what-is-the-measure-of-its-vertical-angle_-_120-c-2-b-0,the-medians-of-a-triangle-are-3-a_-_3,the-medians-of-a-triangle-cut-each-other-in-the-ratio-of-3-a_-_2-3-a-01,the-medians-of-a-triangle-cut-each-other-in-the-ratio_-_2-3-a-01,the-point-of-concurrency-of-the-three-altitudes-of-a-triangle-is-called-3-a_-_orthocentre,the-right-bisectors-of-the-sides-of-triangle-intersect-each-other-inside-the-triangle_-_acute-angled