Question

A triangle has sides 7 in., 10 in., and 11 in. What is the measure of the shortest side of a similar triangle whose longest side is 33 in.?pls ansr correctly​

Answer 1

Answer:

I don't know this answer.

Sorry

Answer 2

Step-by-step explanation:

If two figures are simmilar, the quotients of lengths of respective sides are equal to scale of similarity.

Here if the shortest side is

15

, then the scale is

k

=

15

5

=

3

, so all sides of the second triangle are

3

times longer than the respective sides of the first triangle.

So the simmilar triangle has sides of lengths:

15

,

18

and

30

Finally we can write answer:

The longest side of the second triangle is $\Large\boxed{ANSWER=30}$