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Trigonometry: Law of Sines Solutions and Examples

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<h2 id="lawofsinessolutionscalculator">Law of Sines Solutions Calculator</h2>
<p>Use the Law of Sines to find each missing side or angle.

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<h2 id="lawofsinessolutionscalculator">Law of Sines Solutions Calculator</h2>
<p>Use the Law of Sines to find each missing side or angle.

Sign up

Sign up to get unlimited access to thousands of study materials. It's free!

Access to all documents

Join milions of students

Improve your grades

By signing up you accept Terms of Service and Privacy Policy

Law of Sines Solutions Calculator

Use the Law of Sines to find each missing side or angle. Round to the nearest tenth.

Problem 1:
Given:
sin 46° / sin 29° = 5 / X

Solving for X:
X = 7.4

Problem 2:
Given:
sin 128° / sin 15° = 12 / X

Solving for X:
X = 3.9

Problem 3:
Given:
X sin 135° = 32 sin 19°

Solving for X:
X = 14.7

Problem 4:
Given:
X sin 70° = 9

Solving for X:
X = 8.2

Problem 5:
Given:
X sin 59° = 18 sin 73°

Solving for X:
X = 20.1

Problem 6:
Given:
28 sin 27° = X sin 75°

Solving for X:
X = 13.2

Problem 7:
Given:
X sin 53° = 22 sin 73°

Solving for X:
X = 25

Problem 8:
Given:
X sin 95° = 16 sin 33°

Solving for X:
X = 8.1

Problem 9:
Given:
sinX 23° = sin 27°

Solving for X:
X = 26

Problem 10:
Given:
sinX 17° = sin 85°

Solving for X:
X = 60.7

Problem 11:
Given:
sinX 19° = sin 85°

Solving for X:
X = 87.17

Problem 12:
Given:
25 sin 34° = 12 sinX

Solving for X:
X = 51.7

Problem 13:
Given:
11 sin x = 8 sin 105°

Solving for X:
X = 44.6

Law of Sines Solutions PDF

If you are struggling with understanding the Law of Sines, fret not. Here you can find a thorough explanation and examples to help you grasp the concept better. Whether you are looking for a Law of Sine problems with solutions PDF or detailed class 11 and class 12 solution explanations, we have got you covered.

Trigonometry Law of Sines Proof

For those who are interested in the trigonometry law of sines proof, you will find excellent resources to delve deeper into the foundations of this fundamental trigonometric concept. By understanding the trigonometry law of sines formulas and using a trigonometry law of sines calculator, you can strengthen your skills and knowledge in this area.

Topics in Trigonometry

The Law of Sines and the Law of Cosines are key topics in trigonometry. Whether you are solving right triangles trigonometry problems or looking for right triangles trigonometry examples, we aim to provide comprehensive support for your learning journey. You will also find a right triangle trigonometry worksheet with answers PDF and solving right triangles trigonometry worksheets to test and hone your skills.

In conclusion, by exploiting the many resources available, you can develop a stronger understanding of trigonometry and, in turn, bolster your problem-solving abilities in this field.

(c) Gina Wilson (All Things Algebra, LLC), 2014-2018

Summary - Geometry

  • Law of Sines Solutions Calculator helps find missing sides or angles
  • Problems with given sin ratios are solved to find missing values
  • Law of Sines Solutions PDF provides explanations and examples for better understanding
  • Trigonometry Law of Sines proof resources available for deeper understanding
  • Topics in Trigonometry include right triangles, law of sines, and law of cosines.

Frequently asked questions on the topic of Geometry

Q: What is the Law of Sines used for?

A: The Law of Sines is used to find missing sides or angles in a triangle when you know the measures of the other two angles and one side.

Q: How can the Law of Sines be applied in real-life situations?

A: The Law of Sines can be applied to solving problems related to navigation, surveying, engineering, and physics, such as finding the height of a tree or the distance between two objects.

Q: What are the key topics in trigonometry related to the Law of Sines?

A: The key topics in trigonometry related to the Law of Sines include the ambiguous case, the Law of Cosines, and right triangles trigonometry, which involve solving for missing sides and angles in right-angled triangles.

Q: How can one strengthen their understanding of the Law of Sines?

A: One can strengthen their understanding of the Law of Sines by utilizing resources such as a law of sines solutions calculator, law of sines examples, and a trigonometry law of sines proof to deepen their knowledge and skills in this area.

Q: What types of resources are available for improving skills in trigonometry and the Law of Sines?

A: There are resources such as right triangle trigonometry worksheets with answers pdf, solving right triangles trigonometry worksheets, and right triangles trigonometry examples that can be used to test and hone one's skills in trigonometry and the Law of Sines.

Can't find what you're looking for? Explore other subjects.

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Knowunity is the # 1 ranked education app in five European countries

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U7L7 Law of Sines Solutions

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Geometry

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<h2 id="lawofsinessolutionscalculator">Law of Sines Solutions Calculator</h2>
<p>Use the Law of Sines to find each missing side or angle.


<h2 id="lawofsinessolutionscalculator">Law of Sines Solutions Calculator</h2>
<p>Use the Law of Sines to find each missing side or angle.

U7L7 Law of Sines Solutions

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Law of Sines Solutions Calculator

Use the Law of Sines to find each missing side or angle. Round to the nearest tenth.

Problem 1:
Given:
sin 46° / sin 29° = 5 / X

Solving for X:
X = 7.4

Problem 2:
Given:
sin 128° / sin 15° = 12 / X

Solving for X:
X = 3.9

Problem 3:
Given:
X sin 135° = 32 sin 19°

Solving for X:
X = 14.7

Problem 4:
Given:
X sin 70° = 9

Solving for X:
X = 8.2

Problem 5:
Given:
X sin 59° = 18 sin 73°

Solving for X:
X = 20.1

Problem 6:
Given:
28 sin 27° = X sin 75°

Solving for X:
X = 13.2

Problem 7:
Given:
X sin 53° = 22 sin 73°

Solving for X:
X = 25

Problem 8:
Given:
X sin 95° = 16 sin 33°

Solving for X:
X = 8.1

Problem 9:
Given:
sinX 23° = sin 27°

Solving for X:
X = 26

Problem 10:
Given:
sinX 17° = sin 85°

Solving for X:
X = 60.7

Problem 11:
Given:
sinX 19° = sin 85°

Solving for X:
X = 87.17

Problem 12:
Given:
25 sin 34° = 12 sinX

Solving for X:
X = 51.7

Problem 13:
Given:
11 sin x = 8 sin 105°

Solving for X:
X = 44.6

Law of Sines Solutions PDF

If you are struggling with understanding the Law of Sines, fret not. Here you can find a thorough explanation and examples to help you grasp the concept better. Whether you are looking for a Law of Sine problems with solutions PDF or detailed class 11 and class 12 solution explanations, we have got you covered.

Trigonometry Law of Sines Proof

For those who are interested in the trigonometry law of sines proof, you will find excellent resources to delve deeper into the foundations of this fundamental trigonometric concept. By understanding the trigonometry law of sines formulas and using a trigonometry law of sines calculator, you can strengthen your skills and knowledge in this area.

Topics in Trigonometry

The Law of Sines and the Law of Cosines are key topics in trigonometry. Whether you are solving right triangles trigonometry problems or looking for right triangles trigonometry examples, we aim to provide comprehensive support for your learning journey. You will also find a right triangle trigonometry worksheet with answers PDF and solving right triangles trigonometry worksheets to test and hone your skills.

In conclusion, by exploiting the many resources available, you can develop a stronger understanding of trigonometry and, in turn, bolster your problem-solving abilities in this field.

(c) Gina Wilson (All Things Algebra, LLC), 2014-2018

Summary - Geometry

  • Law of Sines Solutions Calculator helps find missing sides or angles
  • Problems with given sin ratios are solved to find missing values
  • Law of Sines Solutions PDF provides explanations and examples for better understanding
  • Trigonometry Law of Sines proof resources available for deeper understanding
  • Topics in Trigonometry include right triangles, law of sines, and law of cosines.

Frequently asked questions on the topic of Geometry

Q: What is the Law of Sines used for?

A: The Law of Sines is used to find missing sides or angles in a triangle when you know the measures of the other two angles and one side.

Q: How can the Law of Sines be applied in real-life situations?

A: The Law of Sines can be applied to solving problems related to navigation, surveying, engineering, and physics, such as finding the height of a tree or the distance between two objects.

Q: What are the key topics in trigonometry related to the Law of Sines?

A: The key topics in trigonometry related to the Law of Sines include the ambiguous case, the Law of Cosines, and right triangles trigonometry, which involve solving for missing sides and angles in right-angled triangles.

Q: How can one strengthen their understanding of the Law of Sines?

A: One can strengthen their understanding of the Law of Sines by utilizing resources such as a law of sines solutions calculator, law of sines examples, and a trigonometry law of sines proof to deepen their knowledge and skills in this area.

Q: What types of resources are available for improving skills in trigonometry and the Law of Sines?

A: There are resources such as right triangle trigonometry worksheets with answers pdf, solving right triangles trigonometry worksheets, and right triangles trigonometry examples that can be used to test and hone one's skills in trigonometry and the Law of Sines.

Can't find what you're looking for? Explore other subjects.

Knowunity is the # 1 ranked education app in five European countries

Knowunity is the # 1 ranked education app in five European countries

Knowunity was a featured story by Apple and has consistently topped the app store charts within the education category in Germany, Italy, Poland, Switzerland and United Kingdom. Join Knowunity today and help millions of students around the world.

Ranked #1 Education App

Download in

Google Play

Download in

App Store

Still not sure? Look at what your fellow peers are saying...

iOS User

I love this app so much [...] I recommend Knowunity to everyone!!! I went from a C to an A with it :D

Stefan S, iOS User

The application is very simple and well designed. So far I have found what I was looking for :D

SuSSan, iOS User

Love this App ❤️, I use it basically all the time whenever I'm studying