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Solución
The given equation is
.
This equation represents the inverse trigonometric function
in terms of trigonometric functions
and
.
To solve this equation, we can use the trigonometric identity
.
Therefore, the equation can be rewritten as
.
This is the simplified form of the given equation.
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Extra Insights
Did you know that the formula
is a classic trigonometric identity known as the double angle identity for cosine? It simplifies to
! So, if you have
, it’s a clever manipulation that lets you explore the deep connections between angles and the beautiful world of trigonometry.
In real-world applications, understanding such identities can help improve fields like engineering, physics, and computer graphics, where waveforms and oscillations are common. Engineers often rely on these identities to analyze signals and design systems, creating everything from smartphones to spacecraft. You might not realize it, but every time you use technology, trigonometric identities are quietly working behind the scenes!

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