Given that triangle GHI and JKL are similar, the measure of side JK to the nearest tenth is 43.7
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What is the measure of side JK?</h3>
Similar triangles are triangles that have the same shape and are proportional, but their sizes may vary.
Given that;
- Triangle GHI is similar triangle JKL
- Side IH = 13
- Side GH = 9.8
- Side LK = 58
- Side JK = ?
Since the triangle are similar;
IH/GH = LK/JK
Plug in the given values and solve for side JK.
13/9.8 = 58/JK
Cross multiply
13 × JK = 58 × 9.8
13 × JK = 568.4
JK = 568.4 / 13
JK = 43.7
Given that triangle GHI and JKL are similar, the measure of side JK to the nearest tenth is 43.7.
Learn more about similar triangles here: brainly.com/question/25882965
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Answer:
540 cents or $5.40
Step-by-step explanation:
Answer:
-64
Step-by-step explanation:
If
y=x^2
and the x represents -8
Your answer will be -64
By saying that x=(-8) all you have to do is plug in the negative 8 to the original equation of y=x^2. This would make it y=(-8)^2
When you plug in negative 8 to the second power into the calculator your answer will be -64
I hope this helps king!
The probability would be B because it is 8 cubed.
Answer:
2 meters
Step-by-step explanation:
We need to use trigonometry for this. The appropriate one would be tangent, which is (opposite side) divided by (adjacent side).
In this case, the opposite side of angle A is BC, which is 6 meters. The adjacent side of angle A is AB, which is the ground. Since we don't know its length, we call it x.
Now, we write:
= 6/x
To solve, we just multiply both sides by tan(x) and x:
x = 6/[tan(72)] ≈ 1.95 meters ≈ 2 meters.
Thus, the answer is 2 meters.
Hope this helps!
