Cos C=(2a/(Sqrrt(2))(Sqrrt(34a^2+4)))
Can anyone simplify this
I think it's possible
Can you show your work too?
I am Eniram,
(it's marine backwards)
Ok...
Cos (C)= [ 2a / √(2) ] * √( 34 a^2 + 4 )
= [ √(2) / √(2) ] [ [ 2a / √(2) ] * √( 34 a^2 + 4 ) ]
= [ 2a √(2) / 2 ] √ ( 2 ( 17 a^2 + 2 ) )
= a √(2) * √(2) √ ( 17 a^2 + 2 )
=2a √ ( 17 a^2 + 2 )
So... the right part of the equation can be simplified to
Cos (C) = 2a √(17 a^2 + 2)
If you want the value of C, C just equals
C = ± ArcCos [ 2a √( 2 + 17 a^2) ]
...
7
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Verified answer
Ok...
Cos (C)= [ 2a / √(2) ] * √( 34 a^2 + 4 )
= [ √(2) / √(2) ] [ [ 2a / √(2) ] * √( 34 a^2 + 4 ) ]
= [ 2a √(2) / 2 ] √ ( 2 ( 17 a^2 + 2 ) )
= a √(2) * √(2) √ ( 17 a^2 + 2 )
=2a √ ( 17 a^2 + 2 )
So... the right part of the equation can be simplified to
Cos (C) = 2a √(17 a^2 + 2)
If you want the value of C, C just equals
C = ± ArcCos [ 2a √( 2 + 17 a^2) ]
...
7