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guapka [62]
3 years ago
11

PLZ HELP ASAP LAST SIMMILAR TRIANGLES

Mathematics
2 answers:
igor_vitrenko [27]3 years ago
8 0
QR/KL=PQ/JK=PR/JL
t/1.5=25/5=22.5/4.5
t/1.5=5=5
t/1.5=5
solving for t:
1.5(t/1.5)=1.5(5)
t=7.5

Answer: t=7.5

Viktor [21]3 years ago
7 0

<span>By similarity of triangles we have the following relationship:</span>

<span> (t) / (22.5) = (1.5) / (4.5)</span>

<span> Clearing the value of t we have:</span>

<span> t = ((1.5) / (4.5)) * 22.5</span>

<span> Simplifying we have:</span>

<span> t = ((1) / (3)) * 22.5</span>

<span> The value of t is:</span>

<span> T = 7.5</span>

<span> Answer:</span>

<span> <span>T = 7.5</span></span>

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Priya has planted a garden shaped like a right triangle. She knows that one leg of the triangle is 11 meters long and that the a
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Answer:

She will need 41.22 meters.

Step-by-step explanation:

She knows that one leg of the triangle is 11 meters long and that the angle formed by that leg and the hypotenuse is 50 degrees .

The leg is adjacent to the hypothenuse. We know that the cosine of an angle \theta is given by:

\cos{\theta} = \frac{l}{h}

In which l is the length of the adjacent side and h is the hypothenuse.

Considering that we have \theta = 50, l = 11, we can find the hypothenuse.

Looking at a calculator, the cosine of 50 degrees is 0.6428.

So

0.6428 = \frac{11}{h}

0.6428h = 11

h = \frac{11}{0.6428}

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The other leg:

In a right triangle, with legs l_1 and l_2, and hypothenuse h, the pythagorean theorem states that:

l_1^2 + l_2^2 = h^2

We already have one of the legs and the hypothenuse, so:

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How many meters will she need?

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She will need 41.22 meters.

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