Work:

sinē(π/5)/cosē(π/5)-1/sinē(3π/10)

=sinē36/cosē36-1/sinē54

1/sinē54=1/cosē36

=sinē36-1/cosē36

Yea or nay? [:

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- Feb 4th 2010, 04:16 PMVoluntarius DiscoTanē(π/5)-1/sinē(3π/10) = ? Simple Trig question?
Work:

sinē(π/5)/cosē(π/5)-1/sinē(3π/10)

=sinē36/cosē36-1/sinē54

1/sinē54=1/cosē36

=sinē36-1/cosē36

Yea or nay? [: - Feb 5th 2010, 11:36 AMHenryt999What of this....
- Feb 5th 2010, 12:02 PMVoluntarius Disco
**Tanē(π/5)-1/sinē(3π/10)**is the problem I was given

Under work should be the problem restated and then my inferences/work. Sorry if that was confusing! - Feb 5th 2010, 12:45 PMHenryt999Well
Iīm sorry one more question.

You have an expression $\displaystyle tan^2(n/5)-\frac{1}{sin^2(\frac{3n}{10})}$

That expression does not equal anyting (at least not anything we know).

So I supposed you are to break out n.

But you substitute $\displaystyle (n/5)$ for 36.

So that is only valid if n = 180?

But also the expression gains one = sign meaning it is now an equation. From the second row you have these, what is the operator between them?

=sinē36/cosē36-1/sinē54 $\displaystyle (+-\times)$?

1/sinē54=1/cosē36

Im sorry I have no idea if what you have done is correct. If it is an equation and not an expression you can just pop you final values into the equation and se if it is correct.

Remember if you have an expression like x^2+3x+4 you cantīautomatically assume that that equals zero and then solve for x.

Post exactly what you want me to check...

- Feb 6th 2010, 02:11 AMHallsofIvy
I would assume that the problem, which could be done approximately just by using a calculator, asks for an

**exact**value. You haven't found any value or solved the problem, you've just changed from radians to degrees.