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strojnjashka [21]
3 years ago
7

Which expression finds the measure of an a 126 degree angle?​

Mathematics
1 answer:
d1i1m1o1n [39]3 years ago
3 0

Answer: OPTION D.

Step-by-step explanation:

<h3> The complete exercise is: "Which expression finds the measure of an angle that is coterminal with a 126° angle?</h3><h3> A. 126\° + (275n)\°, for any integer n.</h3><h3>B. 126\° + (375n)\°, for any integer n.</h3><h3>C. 126\° + (450n)\°, for any integer n.</h3><h3>D. 126\° + (720n)\°, for any integer n."</h3><h3></h3>

Coterminal angles are those angles that are in standard position and  and whose terminal sides are common.

If an angle is given in degrees,  you can find the angles that are coterminal with that angle by adding or subtracting 360 degrees.

By definition, knowing and angle \alpha, the following expression shows all the angles that are Coterminal with the angle \alpha, for any integer "n":

\alpha +(360n)\°

In this case, you know that:

\alpha=126\°

Then, you can say that its coterminal angles are:

126\° + (360n)\°

Knowing that "n" is an integer, if this is 2n, you get the following expression:

126\° + (360*2n)\°

Simplifying:

=126\° + (720n)\°

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Answer:

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Step-by-step explanation:

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Given: <br><br> ∆SPM, PK⊥ SM<br><br> SP = 25, SM = 28, PK = 9<br><br> Find: m∠S, m∠M, PM
nevsk [136]

Answer:

∠S = 21.10°

∠M = 79.45°

PM = 9.16

Step-by-step explanation:

Here Pythagorean theorem and trigonometry suffice to solve our problem.

From the Pythagorean theorem we get:

KM^2+9^2=PM^2 and

(25-KM)^2+9^2=25^2.

We solve for KM in the second equation and get:

(25-KM)=\sqrt{25^2-9^2}

\therefore KM=25-\sqrt{25^2-9^2} =\boxed{1.68}

Now since

SK+KM=25\\\\ SK=\boxed{23.32}

Therefore

{\angle}S=Tan^{-1}(\frac{PK}{SK}) = Tan^{-1}(\frac{9}{23.32})=21.10^o

and

{\angle}M=Tan^{-1}(\frac{PK}{KM}) = Tan^{-1}(\frac{9}{1.68})=79.45^o.

And finally again from the Pythagorean theorem:

PM^2=PK^2+KM^2=9^2+1.68^2

\therefore PM=\sqrt{9^2+1.68^2} =9.16.

Thus,

∠S = 21.10°

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The statue or liberty is 305 feet tall measuring from the ground to the tip of the torch if the model is 1/100 the actual size o
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Given:

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Model is \dfrac{1}{100} the actual size of the statue of liberty.

To find:

The height of the model of statue.

Solution:

According to the question,

Model =  \dfrac{1}{100} of the actual size

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Therefore, the height of the model of statue is 3.05 feet.

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Answer:

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By inspection of the diagram,

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