You have to see an invisible one represented in front of the dx so we can get x by integrating. This also goes for integrating lnxdx where u = lnx and dv = 1dx
el coseno a la menos uno cos^-1(x) no es igual a 1/cos(x) = sec(x), la INVERSA DEL VALOR de coseno es sec(x), mientras que su FUNCION INVERSA es cos^-1(x) o arccos(x), la función inversa te sirve para sacar el valor de angulo si sabes cuando vale cos(x) = z entonces cos^-1(z) = x.
thank you i was about to put a fist-sized hole into my laptop
i feel that
🤣🤣🤣 at least I’m not the only one that think like you.
Same! lol Glad I'm not alone.
Why??m
thank you my good sir you are amazing
Happy to help:)
señor lo quiero mucho, gracias
Thank you! Calc 2 is giving me a headache.
Straight to the point as always. Thank you!
Very helpful! Thank you for posting this.
You're very welcome!
This helped me a lot. Thank you very much!
Excellent explanation
Thanks man, good explanation
thank you king
But the answer is x.arccosx-sin(arccosx)+c in our book. Which is true this or that ??
Both are same but arc cosx in the sense cos inverse x arc means inverse
Um... Why did you use integration by parts? Don't you need two functions to be multiplied for that? I don't think dx is a function or maybe I'm dumb.
You have to see an invisible one represented in front of the dx so we can get x by integrating. This also goes for integrating lnxdx where u = lnx and dv = 1dx
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multiplied by 1
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How will we know which one to put as U and what as dv??
شكرااا جدا لحضرتك
Thank you so much!
Thank you
Thank you sir
Im confused. I thought cos^-1(x) is the same as sec(x). Cant you just use the derivative sec(x) how did you get 1/(1-x^2)^1/2??
that’s the confusing part cos^-1 is not the same as sec. cos^-1 undoes cos the ^-1 doesn’t actually take it to the -1 power it’s very bad notation
el coseno a la menos uno cos^-1(x) no es igual a 1/cos(x) = sec(x), la INVERSA DEL VALOR de coseno es sec(x), mientras que su FUNCION INVERSA es cos^-1(x) o arccos(x), la función inversa te sirve para sacar el valor de angulo si sabes cuando vale cos(x) = z entonces cos^-1(z) = x.
this made me not squeeze my dog
I love you
😀
Wow
🤔🤔🤔🤔
Cos^-1 (cosx) dx ?
What's d solution?
1
x(dx)
X^2/2
🌝🌝🌝
thank you so much!