implicit differention on xy just means finding the derivative of an equation or expression when y (or the variable of interest) is not isolated. the steps are basically the same. xy differentiated would be x(dy/dx)+y. we used the product rule.
2006-09-23 12:19:37
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answer #1
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answered by need help! 3
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Differentiate Xy
2016-11-09 22:47:02
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answer #2
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answered by ? 4
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RE:
How would you differentiate xy using implicit differentiation?
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2015-08-19 02:12:16
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answer #3
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answered by Viv 1
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Differentiate xy using implicit differentiation
Let xy =k where k is constant
(x)(differentiate y w.r.t x)+(y)(differentiate x w.r.t x) =0
x)(dy/dx)+(y)(1) =0
dy/dx = -(y)
2006-09-23 12:45:42
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answer #4
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answered by Amar Soni 7
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When you take the derivative of y, you put a (dy/dx) in front of it. And make sure you remember to use the product rule: y' = f(x)g'(x) + g(x)f'(x) xy x(1)(dy/dx) + y(1) x(dy/dx) + y Hope this helps!
2016-04-10 04:43:42
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answer #5
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answered by Anonymous
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you didnt say what xy equaled, so we'll assume 0
d/dx { xy} = d/dx{0)
x * dy/dx + y*1 = 0
dy/dx = -y/x
2006-09-23 12:16:42
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answer #6
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answered by KDRdoc 2
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d/dx(xy)+d/dy(xy)=y+x
2006-09-23 13:12:32
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answer #7
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answered by Mattie123 1
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y(dx/dx)+x(dy/dx)= =y+x(dy/dx)
2016-03-18 08:14:07
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answer #8
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answered by Anonymous
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