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DIPTI PUBLICATION ( AP EAMET)-DIFFERENTIATION -EXERCISE 1B
- If x =ct, y = c/t then (dy)/(dx)=
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- If x = theta -(1)/(theta) , y = theta + (1)/(theta) then (dy)/(dx) =
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- If x =a sec theta, y =b tan theta then (dy)/(dx) =
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- If x =a (t + sin t), y =a (1- cos t) and (dy)/(dx) = tanp then p =
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- If (x ^(2))/(a ^(2)) - (y ^(2))/(b ^(2)) =1 then (dy)/(dx)=
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- If ax ^(2) + 2 hxy + by ^(2) =0 then (dy )/(dx) =
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- If ax ^(2) + 2kxy + by ^(2) + 2gx + 2fy + c =0 then (dy)/(dx) =
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- Find dy/dx if 2x^(2)-3xy+y^(2)+x+2y-8=0.
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- sqrt((y)/( x))+ sqrt((x)/(y))= 2 implies (dy)/(dx) =
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- If x ^(3) + y ^(3) =3 axy then (dy)/(dx) =
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- If x ^(3) + y ^(3) =3 axy then (dy)/(dx) =
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- If xy (x + y) =2 then (dy)/(dx)=
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- If x -y = Sin ^(-1) x - Sin ^(-1) y then (dy)/(dx) =
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- If y =1+xe ^(y) then (dy)/(dx) =
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- If sin ^(2) mx + cos ^(2) ny = a ^(2) then (dy)/(dx) =
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- If x ^(3) - xy ^(2) + 3y ^(2) + 2=0 then (dy)/(dx)=
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- If 3x^(2) + 4xy +2y^(2) + x -8=0 then ((dy)/(dx))((-1,3)) =
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- If xy = (x + y)^(n) and (dy)/(dx) = y/x then n =
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- If y sin x=x + y then (dy)/(dx) at x =0 is
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- If sin (x+y) = log (x + y), then dy //dx =
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