When construction of a triangle similar to a given triangle in the scale factor `(5)/(3)`, then what is the nature of given triangle?

In the construction of triangle similar and smaller to a given triangle as per the given scale factor m : n, the construction is possible only when

To construct a triangle similar to a given triangle ABC with its sides (8)/(5) th the corresponding sides of triangle A, B, C draw a ray BX such that CBX is an acute angle and X is on the opposite side of A with respect to BC. The minimum number of points to be located at equal distances on the ray BX

To construct a triangle similar to a given triangle ABC with its sides (3^(th) )/(7) the corresponding sides of triangle ABC, first draw a ray BX such that CBX is an acute angle and X lies on the opposite side of A with respect to BC. Them, locate points B_1, B_2, B_3, ... on BX at equal distance and the next step is to join

The contrapositive of "Iftwo triangles are identical, then these are similar" is…

If the given triangles are similar, then the ratio between their sides is :

The centroid of the triangle A B C is (2,3) and A=(4,2), B=(4,5), then the area of the triangle A B C

If the ratio of the perimeter of two similar triangles is 4:25, then find the ratio of the areas of the similar triangles

Construct a triangle of sides 4 cm, 5 cm and 6 cm and then a triangle similar to it whose sides are (2)/(3) of the corresponding sides of the first triangle.