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Find the indefinite integral of sin(x degrees)/4
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\[\large \int\limits \frac{\sin x}{4}\;dx\]This is your integral?
So by indefinite integral, we're really looking for the anti-derivative. Simply ask yourself what has a derivative of sin(x)?
Derivative of sin(x) = -cos(x) And that is my integral, but the x has a degree sign above it
I don't really think that matters. It doesn't matter if you're talking about \[\sin \theta, \sin(x)\]the point is that there's a variable inside.
Sorry, that was integral
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it matters like this, those standard formulae are for angles in radians, so you need to convert degrees into radians \(x^o=(x \times \pi/180)^r\)
what i have at the moment is this: |dw:1370603535370:dw|
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