Integral with sqrt(a^2-x^2) -- inverse trig function needed
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so what if a is not equal to 1?
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if it was possible to integrate this equation without using da substitution method then one could have got the value of pi by integrating this circle equation between 1 and -1 Hell pi and e always create a fuss
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Isn't Sqrt(1-sin^2(t)) = |cos(t)| ?
(Observe the absolute value)
I don't understand why he simply says it equales cos(t)
(It's in the middle of the whiteboard)
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This video is excellent, wonderfully explained.
To those people who say that just by looking at it you can tell that it's arcsin, yes, that is true, but knowing it as a recognition rule and not a solid derivation is useless.
gnatz182 2 years ago 7
NEVERMIND, i think i figured it out myself.
After solving for C, -arccos(x) + C = arcsin(x)
C = pi/2
icafemoto 2 years ago 4