If triangle jkl ~ triangle nmp find the value of x

The triangle JKL and triangle NMP are similar. so the ratio of the length of their sides is equal to each other and the measure of the length x is 3.

If the two triangles are similar, the ratio of their sides and angles are in proportion.

Here, The triangle JKL and triangle NMP are similar. so the ratio of the length of their sides is equal to each other.

Then,

The ratio of the sides of the triangle is;

Hence, the measure of the length x is 3.

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x = 3

Step-by-step explanation:

In the figure attached, the two triangles are shown.

Given that both triangles are similar, then its sides are proportional. That allows us to write the following proportions:

49/14 = (9*x + 1)/(x + 5)

Solving for x we get

49*(x + 5) = (9*x + 1)*14

49*x + 245 = 126*x + 14

245 - 14 = 126*x - 49*x

231 = 77*x

x = 231/77

x = 3

-60.75

step-by-step explanation:

just add the numbers then put the negative sign on it