Dood, i skipped a free response in the AP exam and still got a 5 like a boss! :D
Kill3rJay 3 months ago
i have done this question over and over and i get (y-x)/(4y-x)
why is mine a negative answer? its killing me!!
maxazria11 10 months ago
@maxazria11 Maybe you've mistaken 8y dy/dx to be a negative and so when you transfer it to the side of the 0 it became a positive.
eisenheim46 10 months ago
im like watching ur video 3 days before ma AP exam and it helps !! :) awesommmeeee !
binsy186 10 months ago
Correct me if I'm wrong, but isn't the product rule, f(x)g'(x)+g(x)f'(x)? If so in the parenthesis of (xy) it would be ((x)(1)dy/dx+(y)(1))
dovc2films 11 months ago
@dovc2films
your not wrong but neither is he. What he did was use the product rule with some twist. He followed
f'(x)g(x) + f(x)g'(x)
hope this helps
redrussia1988 11 months ago
@dovc2films since it's adding, you can do which ever way and it will still be correct.
coolly94 10 months ago
Taken from this book:
0375429158
darrenkills 1 year ago
nice
Fullperson 2 years ago
u rock!
bboydjoe 2 years ago 5
Thx a lot Patrick, I was wondering if you can do this question, because it came up.
The Intergral of (sin(x) x cos(x))^2
This will be greatly appreaciated thx
karthikaikumar 2 years ago
@karthikaikumar
Use substitution.
Substitute cos(x) = u
Then find the derivative of u and solve for dx in terms of du and sin(x).
Then integrate.
The plug your values back in.
That was eleven months ago, so I assume you solved it or lost interest by now.
stupidpablo1 1 year ago
This comment has received too many negative votes show
Ok, Patrick..you're dragging it out now..lol
fldoughboy72 2 years ago
Dood, i skipped a free response in the AP exam and still got a 5 like a boss! :D
Kill3rJay 3 months ago
i have done this question over and over and i get (y-x)/(4y-x)
why is mine a negative answer? its killing me!!
maxazria11 10 months ago
@maxazria11 Maybe you've mistaken 8y dy/dx to be a negative and so when you transfer it to the side of the 0 it became a positive.
eisenheim46 10 months ago
im like watching ur video 3 days before ma AP exam and it helps !! :) awesommmeeee !
binsy186 10 months ago
Correct me if I'm wrong, but isn't the product rule, f(x)g'(x)+g(x)f'(x)? If so in the parenthesis of (xy) it would be ((x)(1)dy/dx+(y)(1))
dovc2films 11 months ago
@dovc2films
your not wrong but neither is he. What he did was use the product rule with some twist. He followed
f'(x)g(x) + f(x)g'(x)
hope this helps
redrussia1988 11 months ago
@dovc2films since it's adding, you can do which ever way and it will still be correct.
coolly94 10 months ago
Taken from this book:
0375429158
darrenkills 1 year ago
nice
Fullperson 2 years ago
u rock!
bboydjoe 2 years ago 5
Thx a lot Patrick, I was wondering if you can do this question, because it came up.
The Intergral of (sin(x) x cos(x))^2
This will be greatly appreaciated thx
karthikaikumar 2 years ago
@karthikaikumar
Use substitution.
Substitute cos(x) = u
Then find the derivative of u and solve for dx in terms of du and sin(x).
Then integrate.
The plug your values back in.
That was eleven months ago, so I assume you solved it or lost interest by now.
stupidpablo1 1 year ago
This comment has received too many negative votes show
Ok, Patrick..you're dragging it out now..lol
fldoughboy72 2 years ago