Construction of Triangles

Examine whether you can construct $△XYZ$ such that $YZ=5 \mathrm{cm}, \mathrm{m}\angle Y=90°$ and $\mathrm{m}\angle Z=100°$. Justify your answer.

Examine whether you can construct $△ABC$ such that $BC=8 \mathrm{cm}, \mathrm{m}\angle B=110°$ and $\mathrm{m}\angle C=75°$. Justify your answer.

Construct the following triangle:

$△\mathrm{ABC}$, given $\mathrm{m}\angle \mathrm{A}=60°, \mathrm{m}\angle \mathrm{B}=30°$ and $\mathrm{AB}=6 \mathrm{cm}$.

Construct the following triangle:

$△\mathrm{DEF}$ such that $\mathrm{DE}=4 \mathrm{cm}, \mathrm{DF}=3 \mathrm{cm}$ and $\mathrm{m}\angle \mathrm{D}=90°$.

Construct following triangle:

$△\mathrm{ABC}$ with $\mathrm{BC}=7 \mathrm{cm}, \mathrm{AC}=5 \mathrm{cm}$ and $\mathrm{m}\angle \mathrm{C}=60°$.

In every triangle sum of two sides is always greater than third side.

How many triangles can be constructed with measure of angles as $80°, 60° \& 45°$?

State Yes/No whether the following triangle can be constructed.

$∆LMN, LM=5.5 \mathrm{cm}, \angle \mathrm{L}=60°$ and $\angle N=30°$

An equilateral triangle cannot be drawn if one altitude alone is given.

Which of the following is not a criterion for the construction of a triangle?

Which of the following criteria can be used to draw a triangle of sides $5.3 \mathrm{cm}, 6.4 \mathrm{cm}, \mathrm{and} 8 \mathrm{cm}$ ?

A right angled isosceles triangle can be drawn when the hypotenuse alone is given.

The criteria is used to draw a triangle of measurement $GH=12 \mathrm{cm}, IG=6 \mathrm{cm}$ and $\angle G=116°$ is $SAS$

What is the minimum number of measures required to construct a triangle?

We can make triangle with the measurements: $\mathrm{AB}=8 \mathrm{cm}, \mathrm{BC}=3 \mathrm{cm}, \mathrm{AC}=4 \mathrm{cm}$.

If all the angles of a triangle are given, we can construct a unique triangle.

A triangle can be constructed when the measure of its three sides are given.

Which of the following statement is correct?

Can we draw an isosceles triangle with each of the equal sides is of length $3 \mathrm{cm}$ and the angle between them is $45°$.(Yes/No)

Is it possible to draw a $△ABC$ in which $AB=3 \mathrm{cm}, BC=5 \mathrm{cm}$ and $\angle B=70°$.