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Stells [14]
3 years ago
15

Jordon will play a triangle at his school’s music program. As its name suggests, the musical instrument is shaped like a triangl

e. Jordon has customized the dimensions to produce a unique melody, which is played when the shortest side is hanging down, parallel to the ground. Which side of the musical instrument should be parallel to the ground if its dimensions are as shown in the diagram?
a triangle where m?A = 59°, m?B is unknown, and m?C = 57°
Mathematics
1 answer:
guajiro [1.7K]3 years ago
8 0

Answer:

The side opposite angle C

Step-by-step explanation:

The angles of a triangle must add up to equal 180°. So 180=59+57+x

180=116+x

x=64°

In a triangle the smallest side is always opposite the smallest angle

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Note: The square is not drawn to scale.<br><br> What is the area of the square above?
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Can somebody help me with these problems please
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Answer:

<h3>\huge\sf{Solutions :- }</h3>

<h3>7. Cos Z </h3>

=> Cos theta = Base /Hypotenuse

=> Cos Z = 30/50 => 3/5

★ So, Option <u>B) 3/5 </u> is a correct answer.

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<h3>8. Cos X </h3>

=> Cos theta = Base/Hypotenuse

=> Cos X = 12/37

★ So, option <u>D)</u><u> </u><u>1</u><u>2</u><u>/</u><u>3</u><u>7</u> is a correct answer.

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<h3>9. Sin Z</h3>

=> Sin theta = Perpendicular/Hypotenuse.

Sin Z = 16/20 => 4/5

★ So, option <u>C)</u><u> </u><u>4</u><u>/</u><u>5</u> is a correct answer

<h3>_____________________</h3>

<h3>10. Sin Z </h3>

=> Sin theta = Perpendicular/Hypotenuse

Sin Z = 48/50 => 24/25

★ So, option <u>A)</u><u>2</u><u>4</u><u>/</u><u>2</u><u>5</u> is correct answer

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What is the actual length of the living space if the length of the scale drawing is 16. 8 centimeters? Enter your answer in the
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To solve the problem we must know about the Ratio.

<h2>What is Ratio?</h2>

A ratio shows us the number of times a number contains another number.

The length of the living space, in reality, is 21 meters.

Given to us

  • The scale is given as 2 centimeters equals 2.5 meters.

To find

  • the actual length of the living space if the length of the scale drawing is 16. 8 centimeters

<h3>Scale ratio</h3>

As it is given that 2 cm on the scale drawing is equal to 2.5 meters in real, therefore, the ratio can be written as

\dfrac{\text{Length of the scale drawing}}{\text{Length in reality}} = \dfrac{2\ cm}{2.5\ meters}

<h3>Length of the living space</h3>

Using the same scale ratio,

\dfrac{\text{Length of the living space in scale drawing}}{\text{Length of the living space in reality}} = \dfrac{2\ cm}{2.5\ meters}

\dfrac{16.8}{x} = \dfrac{2\ cm}{2.5\ meters}\\\\x=\dfrac{16.8 \times 2.5}{2} = 21\ meters

Hence, the length of the living space, in reality, is 21 meters.

Learn more about Ratio:

brainly.com/question/1504221

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