In Δ ABC, if and AB = AC, then is
30°
60°
45°
25°
C.
45°
AB = AC
[Angles opposite to equal sides are always equal]
In a ΔPQR, S and T are the points on PQ and PR respectively, such that ST || QR and , PR = 6cm, then PT is
2 cm
2.25 cm
3.5 cm
4 cm
If the ratio of area of two similar triangles is 9 : 16, then the ratio of their corresponding sides is
3 : 5
3 : 4
4 : 5
4 : 3
If l is the in-centre of Δ ABC and ∠A = 60°, then the value of ∠BIC is
100°
120°
150°
110°
The external bisectors of ∠B and ∠C of Δ ABC meet at point P. If Δ BAC = 80°, then ∠BPC is
50°
40°
80°
100°
Let BE and CF be the two medians of a Δ ABC and G be their intersection. Also let EF cut AG at O. Then, AO : OG is
1 : 1
1 : 2
2 : 1
3 : 1
In an obtuse-angled triangle ABC, ∠A is the obtuse angle and O is the orthocentre. If ∠BOC = 54°, then ∠BAC is
108°
126°
136°
116°
If G is the centroid and AD, BE, CF are three medians of Δ ABC with area 72 cm2, then the area of Δ BDG is
16 cm2
24 cm2
8 cm2
12 cm2
The three medians AD, BE and CF of a Δ ABC intersect at point G. If the area of Δ ABC is 60 cm2, then the area of the quadrilateral BDGF is
15 cm2
20 cm2
30 cm2
10 cm2
Consider Δ ABD such that ∠ADB = 20° and C is a point on BD such that AB = AC and CD = CA. Then, the measure of ∠ABC is
45°
60°
30°
40°