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akansha
12.10.12, 15:59
thanx........:)
Assignment Expert
11.10.12, 15:44
First of all, we need to find expression for gradient. Gradient is a
vector which components are partial derivatives of the curve. Having
curve f(x,y)=y-xy+2px+3qy=0& we can find its gradient as follows:
gradx=partial derivative of f by x=-y+2p grady=partial derivative of f
by y=1-x+3q So the gradient is grad(x,y)=(-y+2p, 1-x+3q) Then, we're
given that at the point (x=3,y=2) gradient equals (-2,3) At first,
let's find gradient at the point x=3,y=2. Which is grad(3,2)=(-2+2p,
1-3+3q) Now we equate obtained components to given (-2,3):
gradx=-2+2p=-2 grady=1-3+3q=3 From these equations we find p and q
Hopefully this will help
akansha
11.10.12, 06:47
sorry will you please ellaborate it, actually i am unable to
understand the ans............... i will be thankful to
you............ :)
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You're welcome. We are glad to be helpful. If you really liked our service please press like-button beside answer field. Thank you!
thanx........:)
First of all, we need to find expression for gradient. Gradient is a vector which components are partial derivatives of the curve. Having curve f(x,y)=y-xy+2px+3qy=0& we can find its gradient as follows: gradx=partial derivative of f by x=-y+2p grady=partial derivative of f by y=1-x+3q So the gradient is grad(x,y)=(-y+2p, 1-x+3q) Then, we're given that at the point (x=3,y=2) gradient equals (-2,3) At first, let's find gradient at the point x=3,y=2. Which is grad(3,2)=(-2+2p, 1-3+3q) Now we equate obtained components to given (-2,3): gradx=-2+2p=-2 grady=1-3+3q=3 From these equations we find p and q Hopefully this will help
sorry will you please ellaborate it, actually i am unable to understand the ans............... i will be thankful to you............ :)
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