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PREMIERS PUBLISHERS-DIFFERENTIALS AND PARTIAL DERIVATIVES-PROBLEMS FOR PRACTICE
- Find dy if y = (x-2)/( 2x +3) for x =2, dx =1.
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- If u =x ^(2) + y ^(2) evaluate (del^(2)f)/(del x ^(2)) + (del ^(2) f)/...
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- If u (x,y) = (x ^(2))/( y)- (2y ^(2))/(x) then (del^(2) u)/(del x dely...
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- If f (x,y) is homogeneous function of degree 5 then x (del f)/(delx) +...
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- Computer the values of dy if f (y) =x ^(3) +x ^(2) -2x +1 where x chan...
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- use differentials to find the approximate value of root 3 65.
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- Find the differential dy for given x and dx, y = (x ^(2) +5) ^(3),x =1...
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- The approximate value of 1/(10.1).
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- If u = x^(4) + y ^(3) + 3x ^(2) y^(2) + 3x ^(2) y find (del u)/(delx),...
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- If u =x ^(3) +2xy^(2) -x ^(2)y show that (del^(2)u)/(delxdely) =(del^(...
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- If w = u^(2)e ^(v) where u = x/y, v = y log x find (delw)/(delx)
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- If u =sqrt(x ^(4) +y ^(4)) show that x (delu)/(delx) + y ( del u)/(del...
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- If w = e ^(xy) wh4ere x = t ^(2), y = t ^(3) show that (dw)/(dt)=5t ^(...
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- If w=xy + z, where x=cos t, y = sin t, z=t, find (dw)/(dt).
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- If u =tan^(-1)((x ^(4) +y ^(4))/(x ^(2)-y ^(2))) show that x (delu)/(d...
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- Find (26)^((1)/3)).
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- Find the value of x (del z)/(delx) + y (del z)/( dely) if z = log ((x ...
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- Verify Euler's theorem for w = x ^(2) sin ((y)/(x)).
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- If u = cos ^(-1) ((x)/(y)) prove that x (del u)/(delx) + y (del u)/(de...
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- If u = sin ((x)/(y)) prove that u (xy) = u (yz).
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