EASY
Earn 100

In a triangle, how many vertices (vertices can be possible)?

Important Questions on Triangle

MEDIUM
Draw a triangle ABC with side BC=6 cm,AB=5 cm and ABC=60°.Then construct a triangle whose sides are 34 of the corresponding sides of triangle ABC
MEDIUM

Construct PQR, in which QR=6.5 cm, PQR=60° and PQ-PR=2.5 cm

HARD
Construct ABC in which BC=6.4cm,B=450 and the difference between the other two sides is 2.6cm.
HARD
Construct a triangle ABC in which BC=8 cm, B=45° and AB-AC=3.5 cm.
MEDIUM
Construct ABC in which BC=7.2cm,B=45° and AB-AC=3.4cm.
HARD
Construct a triangle ABC in which BC=7 cm, B=75° and AB+AC=13 cm.
HARD
Construct a ΔABC in which B=60°,C=30° and the length of the perpendicular from the vertex A is 5.3cm.
MEDIUM

Construct ABC, in which BC=6 cm, ABC=100° and AC-AB=2.5 cm.

MEDIUM

Construct PQR, in which QR=4.2 cm, Q=40° and PQ+PR=8.5 cm.

HARD
Construct a right triangle whose base is 12 cm and sum of its hypotenuse and other side is 18 cm.
EASY
Let ABC be a triangle in which BC=5cm,B=60° and AC+AB=7.5cm. Given below are the steps of constructing the ABC. Which of the following steps is INCORRECT?
Step I: Draw a line segment BC of length 5cm.
Step II: Draw an XBC=60° at point B of line segment BC.
Step III: Cut off  PB=3.5cm on the ray BX.
Step IV: Join PC..
Step V: Draw bisector of BC which intersect ray BX at A. Join AC.
Step VI: ABC is the required triangle.
EASY
Following are the steps of construction of a ABC in which AB=5cm,A=30° and AC-BC=2.5cm. Arrange them and select the CORRECT option.
(i) Draw BAX=30°
(ii) Draw the perpendicular bisector of BD which cuts AX at C.
(iii) Draw AB=5cm.
(iv) Join BD.
(v) Join BC to obtain the required  ABC.
(vi) From ray AX, cut off line segment AD=AC-BC=2.5cm.
HARD

ConstructXYZ, in which YZ=7.4 cm, XYZ=45° and XY-XZ=2.7 cm

MEDIUM
Construct PQR in which PQ=5.4cm,Q=600 and PR-PQ=2.3cm.
MEDIUM

Construct XYZ, in which YZ=6 cm, XY+YZ=9 cm and Y=50°

EASY
Which of the following options is INCORRECT?
HARD
Construct a triangle PQR in which QR=6 cm, Q=60° and PR-PQ=2 cm.
MEDIUM

Construct XYZ, such that XY+XZ=10.3 cm, YZ=4.9 cm,XYZ=45°.

MEDIUM

Construct ABC, in which BC=6.2 cm, C=50° and AB+AC=9.8 cm.

MEDIUM

Construct PQR, in which PQ-PR=2.4 cm, QR=6.4 cm and PQR=55°.