# How To Find Value Of X In Similar Triangles

How To Find Value Of X In Similar Triangles. Let x be length of ab. Here length of pole =.

3x + 15 = 180. 6 and 2/5 minus 4 and 2/5 is 2 and 2/5. Triangle 1 has 18 on the left side and 24 on the left side.

### The Ratios Of The Lengths Are Equal.

So it's going to be 2 and 2/5. 72 is the answer b? Triangle 2 has x on the left side and 6 on the right side.

### Given That Bc Is 3 M Longer Than Ab, Find The Height Of The Flag Pole.

There are three right triangles in your picture given by the three right angles (notice that âˆ  a b d is right). The triangles are facing each other. M/p = k/n = l/o.

### The Ratio Of Their Corresponding Sides Is Equal.

The same ratio as before! The triangles are similar because of the rar rule. The triangles are right triangles.

### Because The Above Triangles Î”klm Are Î”nop Similar, The Ratios Of The Corresponding Sides Will Be Equal.

Now let us check the ratio of those two sides: Since the two triangles are equiangular, they are similar. How to find the missing side length given two similar triangles.

### K = 24, L = 30, M = 15, N = 16.

Kl/no = lm/op = km/np. Find the value of x given that the two triangles, 6abc and 6def, are similar. Let x be length of ab.

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