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The ratio of corresponding sides of the first triangle to the second triangle below is
equal to in lowest terms.
n
The value of n is
The solution is

The Ratio Of Corresponding Sides Of The First Triangle To The Second Triangle Below Is Equal To In Lowest Terms N The Value Of N Is The Solution Is class=

Sagot :

Answer:

4

Step-by-step explanation:

irst note that 6/8=6/8=9/12, which shows that these are similar triangles. Any of these fractions is the ratio of corresponding sides. Reduce it and find the denominator

Abidemiokinidn

Two triangles are known to be similar if the ratio of the similar sides and angles are equal. The value of n, if the two triangles are similar is 3.75

What are similar triangles?

Two triangles are known to be similar if the ratio of the similar sides and angles are equal.

From the given triangles, we have the following

Scale factor  = 3/n

Determine the ratio of the sides

Ratio = 12/15 = 3/n

Cross multiply

12n = 15 * 3
12n = 45

n = 3.75

Hence the value of n, if the two triangles are similar is 3.75

Learn more on similar triangles here: https://brainly.com/question/2644832

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