Find dy/dx by implicit differentation: 5+3x=sin(xy^7) I keep getting... (3-y^7cos(xy^7))/(7xycos(xy^7)) and it's wrong can someone help me?
differentiate 5+3x giving 3 now sin(xy^7) gives cos(xy^7) * (y^7 + (dy/dx)x7y^6) so 3 = cos(xy^7) * (y^7 + (dy/dx)7xy^6) dy/dx = ([3/ cos(xy^7)] - y^7) / [7xy^6]
Oh okay, thanks for showing the steps so I could see what I got wrong...
5+3x=sin(xy7) taking derivatives on both sides 3=cos(xy7)(x7y6.dy/dx+y7) 3-y7cos(xy7)=cos(xy7)(7xy6.dy/dx) dy/dx=3-y7cos(xy7)/cos(xy7)7xy6 that the answer i think so.....the value with y is a power of "y"
Monroe......my answer is more reliable
I got it, thanks for the help.
ok...welcome
lol its the same thing that i did
what makes it more reliable ?!
no...your answer is a bit different.....
no its not .. you just multiplied numerator and denominator by cos(xy^7)
look at my brackets.
oh yes now i see it.......sorry for that....and welldone
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