Construct a $△ A B C$ in which BC = 8 CM, $∠ B = 45^{\circ} a n d ∠ C = 60^{\circ} .$ Construct another triangle similar to $Δ A B C$ such that its sides are $\frac{3}{5}$ of the corresponding sides of $Δ A B C .$

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Draw a triangle ABC in which AB = 4cm , angle B = 60 and altitude CL = 3cm. Construct a triangle ADE similar to triangle ABC such that each side of triangle ADE is 32 times that of the corresponding side of triangle ABC

Step 1: Draw AB = 4cm Step 2: Draw 60∘ angle from B. Keep the line reasonobely long Step 3: Keep the scale perpendicular to AB and move it horizontally so that it touches the previous line at 3cm from AB. Mark the intersection point as C. Step 4: Join AC to form the triangle

Draw a triangle ABC in which AB = 4cm , angle B = 60 and altitude CL = 3cm. Construct a triangle ADE similar to triangle ABC such that each side of triangle ADE is $\frac{3}{2}$ times that of the corresponding side of triangle ABC

Step 1: Draw AB = 4cm
Step 2: Draw $60^{\circ}$ angle from B. Keep the line reasonobely long
Step 3: Keep the scale perpendicular to AB and move it horizontally so that it touches the previous line at 3cm from AB.
Mark the intersection point as C.
Step 4: Join AC to form the triangle