Question

please guys solve it fast

it's urgent

only genuine answers

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Answer 1

Answer:

• Ratio of the corresponding medians = 4 : 5

Step-by-step explanation:

$\underline\mathtt{\red{Let's \ do \ it!!}}$

Given;

• Two triangles are similar

• Ratio of the sides of the given similar triangles is 4 : 5

: $\implies$ We need to find the ratio of the corresponding medians of the respective triangles.

$\hookrightarrow$ Point to remember:-

For two similar triangles, the ratio of the sides is always equal to the ratio of their respective corresponding medians.

$:\implies$ Ratio of sides = Ratio of medians.

$\therefore$ The required answer is 4 : 5

Answer 2

Answer:

$\longrightarrow$ 4 : 5

Step-by-step explanation:

$\bigstar$ $\large\pmb{\mathfrak{To \ Find:-}}$

$\hookrightarrow$ Ratio of the corresponding medians.

$\underline\mathsf{\blue{Let's \ do \ it!!}}$

Here, we are given that the Ratio of sides of two similar triangles is 4 : 5.

• We will use the concept of similarity of triangles here!

$\bigstar$ $\large\pmb{\mathfrak{Concept:-}}$

$\hookrightarrow$ The ratio of two sides of similar triangles is always equal to the ratio of it's corresponding medians.

Hence, we get that;

Ratio of sides = Ratio of medians

$\implies$ Ratio of medians = 4 : 5.