Construction of Triangles

In the construction of $△\mathrm{ABC}$ in which $\angle \mathrm{A}={70}^{°}, \mathrm{AB}=4 \mathrm{cm}$ and $\mathrm{AC}=6 \mathrm{cm}$, the measure of $\mathrm{BC}$ (to the nearest whole number) is _____ $\mathrm{cm}$.

In $∆ABC$, $\angle A+\angle B=120°$ and $\angle A-\angle B=20°$. To construct the given triangle, what should be the value of $\angle A-\angle C$? 

A triangle can be constructed in which $\mathrm{AC}=7 \mathrm{cm}, \angle \mathrm{C}=30°$ and $\mathrm{BC}-\mathrm{AB}=5 \mathrm{cm}$.

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

Which of these triangle can be constructed?

In the construction of $△\mathrm{LMN}$, if $\mathrm{LM}=6 \mathrm{cm}, \mathrm{MN}=6 \mathrm{cm}$ and $\mathrm{NL}=6 \mathrm{cm}$, then $\mathrm{\angle }\mathrm{M}$ is equal to

How many triangles can be constructed with measure of angles as $50°, 60° \& 70°$?

You do not need all the six elements, i.e., the three angles and three sides of a triangle to construct a triangle

A triangle can be constructed with given data of measure of only one side length. Then, the triangle must be a/an

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

A $△CAR$ in which $CA=8 \mathrm{cm}$, $\angle A=\angle B=\angle C=60°$ and $AR=8 \mathrm{cm}$. What kind of triangle is this?

If $△ABC$ can be constructed when measure of one of its side is given, then $△ABC$ is an _____ triangle.

$△XYZ$ is constructed such that $XY=5 \mathrm{cm}$, $XZ=5 \mathrm{cm}$ and $\angle ZXY=50°$. Identify the type of triangle constructed.

Identify the criterion for constructing an isosceles triangle $\mathrm{ABC}$, given $\angle \mathrm{B}=90°$ and a non-equal side $\mathrm{AC}=4 \mathrm{cm}$.

In the construction of $△LMN$, if $LM=2.5 \mathrm{cm}, MN=6 \mathrm{cm}$ and $NL=6.5\mathrm{cm}$, then $\mathrm{\angle }M$ is equal to

In the construction of $△\mathrm{ABC}$ in which $\angle \mathrm{A}={70}^{°}, \mathrm{AB}=4 \mathrm{cm}$ and $\mathrm{AC}=6 \mathrm{cm}$, the measure of $\mathrm{BC}$ (to the nearest whole number) is _____ $\mathrm{cm}$.

In the construction of $△\mathrm{DEF}$, such that $\mathrm{DE}=\mathrm{DF}=4 \mathrm{cm}$ and $\mathrm{EF}=6 \mathrm{cm}$, the measures of $\angle \mathrm{E}$ and $\angle \mathrm{F}$ respectively are

What are the minimum number of elements required to construct a triangle?

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

Which of these triangle can be constructed?