mr0no
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Homework Statement
Prove sinx/(2sin(x/2)) = cos(x/2)
and
(sin(x) cos(x/2^(n+1)))/(2^n(sinx/2^n)) = sinx/(2^(n+1)sin(x/(2^n+1)))
The discussion revolves around proving the equality sin(x)/(2sin(x/2)) = cos(x/2) and a related expression involving sin and cos functions with powers of 2. The subject area includes trigonometric identities and their applications.
The discussion is ongoing, with participants exploring different approaches to the problem. Some guidance has been offered regarding the use of trigonometric identities, and there is an acknowledgment of the need for the original poster to show their work to facilitate further assistance.
Participants are reminded of the forum rules that require them to demonstrate their attempts before receiving help. This has led to a focus on hints and identity applications rather than direct solutions.
mr0no said:Homework Statement
Prove sinx/(2sin(x/2)) = cos(x/2)
and
(sin(x) cos(x/2^(n+1)))/(2^n(sinx/2^n)) = sinx/(2^(n+1)sin(x/(2^n+1)))
Homework Equations
The Attempt at a Solution
Hello mr0no. Welcome to PF !mr0no said:Homework Statement
Prove sinx/(2sin(x/2)) = cos(x/2)
and
(sin(x) cos(x/2^(n+1)))/(2^n(sinx/2^n)) = sinx/(2^(n+1)sin(x/(2^n+1)))
Homework Equations
The Attempt at a Solution