To construct a triangle similar to a given $△ABC$ with its sides $\frac{8}{5}$  times of the corresponding sides of $△ABC,$ draw a ray $BX$ such that $\angle CBX$ is an acute angle and $X$ is on the opposite side of $A$ with respect to $BC.$ How many minimum number of points to be located at equal distances on ray $BX?$

Draw a triangle $PQR$ with $QR=7 cm$, $\angle Q=60°$, $\angle P=90°$, then construct a triangle $AQC$ whose sides are $\frac{3}{4}$ times the corresponding sides of triangle $PQR$.

$△SHR~△SVU$, in $△SHR, SH=4.5 \mathrm{cm}, HR=5.2 \mathrm{cm}, SR=5.8 \mathrm{cm}$ and $\frac{SH}{SV}=\frac{3}{5}$. Construct $△SVU$.

Construct the triangle with sides $5 cm, 6cm \& 7 cm$ and then construct another triangle whose sides are $\frac{7}{5}$ of the corresponding sides of the first triangle.

Construct a triangle to a given triangle $\mathrm{ABC}$ with its sides equal to $\frac{3}{4}$ of the corresponding sides of the triangle $\mathrm{ABC}$.

Construct a triangle similar to a given triangle$\mathrm{ABC}$ with its sides equal to $\frac{5}{3}$ of the corresponding sides of the triangle. (Write the steps of the construction.)

Construct a triangle $\mathrm{PQR}$, where $\mathrm{QR}=5.5\mathrm{cm}$, $\angle \mathrm{Q}=65°$ and $\mathrm{PQ}=6\mathrm{cm}$. Then draw another triangle, whose sides are $\frac{2}{3}$ times of the corresponding sides of $∆\mathrm{PQR}$. 

Construct a triangle $PQR$ . Also construct a triangle $ABC$in which $AB=\frac{2}{3} PQ$

Construct a triangle of sides $4 \mathrm{cm}, 5 \mathrm{cm}$ and $6 \mathrm{cm}$ and then construct another triangle similar to it whose sides are $\frac{2}{3}$ of the corresponding sides of the given triangle.

Construct a triangle of sides $4 \mathrm{cm}, 5 \mathrm{cm}$and $6 \mathrm{cm}$ and then a triangle similar to it whose sides are $\frac{2}{3}$ of the corresponding sides of the first triangle. Give justification of the construction also.

Construct a triangle similar to a given triangle $ABC$ with its side equal to $\frac{5}{3}$ of the corresponding sides of the triangle $ABC$.

Construct a triangle $PQR$ . Also construct a triangle $ABC$in which $AB=\frac{2}{3} PQ$

Construct a $∆ABC$ in which $CA=6 cm, AB=5 cm \text{and} \angle BAC=45°$. Then construct a triangle whose sides are $\frac{3}{5}$ of the corresponding sides of $∆ABC$.