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dolphi86 [110]
3 years ago
15

Can someone help with these trigonometry problems

Mathematics
1 answer:
bonufazy [111]3 years ago
4 0
4. What you want to do is first find the tan ratio, because tangent is opposite / adjacent, which you can use to find x.

So tan(52) = 1.28 ish. So we know that x/18 = 1.28.
Then multiply both sides by 18.

x / 18 * 18 = 1.28 * 18

x = about 23.

5. Now, you can use the pythagorean's theorem, a^2 + b^2 = c^2.

Just input all values.

18 ^ 2 + 23 ^ 2 = c ^ 2

324 + 529 = c ^ 2

853 = c^2

square root of 853 = c

x = 29.2 ish

6. In this case, use cosine, or adjacent / hypotenuse.

cos(16) = 0.96 ish

so that means 24/x = 0.96

Then basically,

24 / 0.96 = x

x = 25

So x = 25

Then you can use the Pythagorean's Theorem again. I'm not going to go as in depth.

a ^ 2 + b ^ 2 = c ^ 2

24 ^ 2 + b ^ 2 = 25 ^ 2

576 + b ^ 2 = 625

b ^ 2 = 49

b = 7

8. Use tan here. opposite/adjacent Again, not going as in depth.

tan(55) = 1.43 ish

1.43 = Y / 22

1.42 * 22 = Y

Y = 31.24 ish

Length of MN:

31.24 ^ 2 + 22 ^ 2 = c ^ 2

976ish + 484 = c ^ 2

1460 = c ^ 2

x = 38.2 ish

10. Use cosine.

cos(63) = about 0.45

Adjacent / hypotenuse

3 / x = 0.45

3 / 0.45= x

x = 6.67

And then pythagorean's Theorem.

6.67 ^ 2 = 3 ^ 2 + b ^ 2

44.5 = 9 + b ^ 2

35.5 = b^2

b = about 6
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3 years ago
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NeTakaya
Formula:

(3.14)r^2

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3 0
3 years ago
Need help simple explanation if possible
photoshop1234 [79]

Answer:

m < A = 60º

m < B = 30º

Step-by-step explanation:

The given sides on this triangle are: 6, 6\sqrt{3}, and 12

Any triangle with the angles of 30º - 60º - 90º always has side lengths in this proportion:

x, x\sqrt{3}, 2x

We can line this up with the given sides. If x is 6, then 2x would be 12.

x : x\sqrt{3} : 2x = 6 : 6\sqrt{3} : 12

Angle B is across from 6, the shortest side. That also means that it corresponds to x, or the smallest angle in the proportion, 30º.

m < B = 30º

Solving for < A:

Method 1) Sum of Angles in a Triangle

Since we already know that one angle is right and therefore 90º and m < B is 30º, we can subtract these from the total sum of angle measures in a triangle to get the last angle, < A.

180º - 90º - 30º = 60º

m < A = 60º

Method 2) Using the second part of the proportion

Since m < A is across from the second largest side, we know that it is equal to x\sqrt{3} (6\sqrt{3} in this question) or 60º in the angle proportion.

This means that m < A = 60º

Let me know if you have any questions!

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The answer to your question is B
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