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Rina8888 [55]
2 years ago
11

An angle of 90° measures (___) Pi radians.An angle of -pi/5 radians measures ____?°.

Mathematics
1 answer:
a_sh-v [17]2 years ago
4 0

\huge \bf༆ Answer ༄

Conversion from degree to radian ~

  • \boxed{ \sf{ \frac{\pi}{180} \times  \theta }}

  • \sf \dfrac{\pi}{180 } \times 90

  • \sf \dfrac{\pi}{2}  \:  \: rad

Conversion from radians to degree ~

  • \boxed{ \sf{ \frac{180}{\pi}  \times  \theta}}

  • \sf \dfrac{180}{\pi}  \times   - \dfrac{ \pi}{5}

  • \sf  - 36 \degree

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attashe74 [19]

Answer:

<em>1 ) Adjacent angles,</em>

<em>2 ) See solution below</em>

Step-by-step explanation:

Question 1. Provided ∠ 1 and ∠ 1 are near one another, they can be referred to as adjacent ∠s;

<em>Solution; Adjacent angles</em>

Question 2.

Angles 5, and 6 are consecutively near one another, and thus are adjacent angles,

Angles 5 and 9 are supplementary knowing that they lie on a straight angle, so that they can be best named a linear pair, provided there are only two of these angles,

Angles 5 and 8 are opposite to one another so that they are ≅, thus should be names as vertical angles

<em>Solution; </em>

Angle | Adjacent Angles | Linear Pair | Vertical angles

∠ 5, 6 |        Check!          |                    |                        

∠ 5, 9 |                              |    Check!    |

∠ 5, 8 |                              |                    |        Check!

7 0
3 years ago
“Calculate the lengths of the 2 unlabeled sides” help me pleasee
soldier1979 [14.2K]

Answer:

It will be 6.5 for JG and 9.19 for JH

Step-by-step explanation:

Hope this Helped

5 0
2 years ago
Please solve this and only answer with image
horsena [70]

\cot^4 A - \cot^2 A = 1\\\\\cot^4 A = 1 + \cot^2 A\\\\\frac{\cos^4 A}{\sin^4 A} = 1 + \frac{\cos^2 A}{\sin^2 A}\\\\\frac{\cos^4 A}{\sin^4 A} = \frac{\sin^2 A}{\sin^2 A}+\frac{\cos^2 A}{\sin^2 A}\\\\\frac{\cos^4 A}{\sin^4 A} = \frac{\sin^2 A+\cos^2 A}{\sin^2 A}\\\\\frac{\cos^4 A}{\sin^4 A} = \frac{1}{\sin^2 A}\\\\\cos^4 A = \frac{\sin^4 A}{\sin^2 A}\\\\\cos^4 A = \sin^2 A\\\\

This then means,

\cos^4 A + \cos^2 A = 1\\\\\sin^2 A + \cos^2 A = 1\\\\

which is the pythagorean trig identity. This concludes the proof.

Therefore, if \cot^4 A - \cot^2 A = 1, then \cos^4 A + \cos^2 A = 1

5 0
2 years ago
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vovangra [49]

Adding all of the areas together:

5 x 6 = 30

4 x 6 = 24

3 x 6 = 18

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" " = 5

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Step-by-step explanation:

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