The point where three medians of a triangle meet is called
Centroid
Incentre
Circumcentre
Orthocentre
Δ ABC a right-angled triangle has ∠B = 90° and AC is hypotenuse. D is its circumcentre and AB = 3 cm, BC = 4 cm. The value of BD is:
3 cm
4 cm
2.5 cm
5.5 cm
C.
2.5 cm
AB = 3cm and BC = 4 cm
In Δ ABC,
(AC)2 = (AB)2 + (BC)2
AC2 = (3)2 + (4)2
AC2 = 9 + 16
AC2 = 25
AC = 5 cm
Radius = BD = AD = DC = Radius
Δ ABC a right-angled triangle and D, E are midpoints of AB and BC respectively. Then the ratio of the area of Δ ABC and the area of trapezium ADEC is:
5 : 3
4 : 1
8 : 5
4 : 3
In an isosceles triangle ABC, AB = AC, XY || BC. If ∠A = 30°, then ∠BXY = ?
75°
30°
150°
105°