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Natalija [7]
4 years ago
5

How do you use the half angle formula for sin (5π/12)?

Mathematics
1 answer:
Mkey [24]4 years ago
7 0
The half angle formula is:
sin x/2 = +/- √ (( 1-cos x ) / 2 )
5π/12 = 5π/6 : 2
sin 5π/12 = +/- √(( 1 - cos ( 5π/6)) / 2 ) 
cos 5π/6 = cos 150° = -√3/2
sin (5 \pi /12) = \sqrt{ \frac{1+ \sqrt{3}/2 }{2} } = \\  =\sqrt{ \frac{2+ \sqrt{3} }{4} } = \\ =  \frac{ \sqrt{2+ \sqrt{3} } }{2}  =
≈ 0.966 ( this is sin 5π/12 )

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Answer:

m<1 = 26°

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Step-by-step explanation:

What is required was not stated, however, let's find the value of every angle labelled in this diagram.

✔️m<1 = 180° - 154° (linear pair theorem)

m<1 = 26°

✔️m<2 = 154° (vertical angles theorem)

m<2 = 154°

✔️m<3 = m<1 (vertical angles theorem)

m<3 = 26° (substitution)

✔️m<4 = m<3 (alternate interior angles theorem)

m<4 = 26° (substitution)

✔️m<5 = m<2 (alternate interior angles theorem)

m<5 = 154° (substitution)

✔️m<6 = m<5 (vertical angles theorem)

m<6 = 154° (substitution)

✔️m<7 = m<4 (vertical angles theorem)

m<7 = 26° (substitution)

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Step-by-step explanation:

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