Question

In 2 similar triangles show that the ratio of inradius is equal to the ratio of sides.​

Answer 1

• Let us consider two similae triangles with the ratio of corresponding sides being m:n. The first degree qualities will be in the ratio m:n. Second degree terms will be in the ratio m^2:n^2 and so on. Area of the triangle and area of the in circle are both second degree terms. Because the ratio of area of triangles is 36:49, area of in circle will also be in the same ratio.

Answer 2

Answer:

will be same ratio

Step-by-step explanation:

draw a schematic circuit consisting of a battery X Volt three resistance, R1, R2, R3 and a plug key, an ammeter and a voltmeter and connected in series and in parallel along with the direction of electric current

pls mark brainliest