Math, asked by terms, 1 year ago

if sin 30=cos (teeta-6 degree)and 30( teeta -6degree) are acute angles find the value of teeta

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Answered by abhi569
4
sin3∅ = cos(∅ - 6)

sin3∅ = sin[ 90 - (∅ - 6)]

sin3∅ = sin (90 - ∅ + 6)

3∅ = 90 - ∅ + 6

3∅ + ∅ = 96

4∅ = 96

∅ = 96/4

∅ = 24

I hope this will help you

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abhi569: Please go back and see it
Answered by UnknownDude
0
[0010001111]... Hello User... [1001010101]
Here's your answer...

Here, we're going to use the formula
sin x = cos (90-x)
 \sin(3 \alpha )  =  \cos( \alpha  - 6)  \\  \cos( \alpha  - 6)  =  \sin(90 - ( \alpha  - 6))  =  \sin(96 -  \alpha )  \\  \sin(3 \alpha )  =  \sin(96 -  \alpha )
Comparing...
3 \alpha  = 96 -  \alpha  \\ 4 \alpha  = 96 \\  \alpha  = 24
Assume theta as alpha.

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