integral 3dx/sqrt(1+9x^2) I just need help with part of the algebra. .
\[\frac{ 3\sec^2\theta }{ \sqrt(1+9x^2) }\]
dx is = 1/3 sec^2theta
how do they get to sec^theta/sectheta
more specifically, where does the 1/3 go.. and how do they get the 9 out of the radical while leaving the 1 there?
\[\int\limits \frac{ 3\sec^2\theta }{ 3\sqrt{1+9x^2} }d \theta\]
do you just cancel the 9 as a 3 and leave the sqrt 1 because sqrt 1 is 1 ?
i guess i am getting confused at factoring the 9 out of the square root... would you have to divide the sqrt 1 by sqrt 9 as well when you factor it? usually these problems have like 9+9x^2 in the denominator, thus why i am confused.
i think you are getting confused because you kept your function in both x and theta keep your function in only theta and dtheta
sloppy typing.. they are not mixed on my paper.
|dw:1383235469285:dw|
Join our real-time social learning platform and learn together with your friends!