Pregunta
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Solución
To determine which option is equivalent to
, let’s use the co-function identity in trigonometry:
Applying this identity:
Thus,
is equivalent to
.
Answer:
b.
b.
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The Deep Dive
Did you know that
is actually equal to
? This happens because of a nifty little identity in trigonometry:
. So, when you take
and subtract it from
, you get
.
In real-world applications, understanding these relationships is super useful! For instance, in architecture and engineering, sin and cos functions help determine slopes, angles, and structural integrity. So, if you’re ever drawing up plans for a building or ramp, knowing that
might just save you a bit of time and ensure everything lines up perfectly!

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