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DIPTI PUBLICATION ( AP EAMET)-DIFFERENTIATION -EXERCISE 1D
- Show that y=x+tanx satisfies the equation cos^(2)x(dy^(2))/(dx^(2))+2x...
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- If y= sin (sin x) then y (2) + (tan x) y (1) + y (cos ^(2) x)=
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- If y (k) is the kth derivative of y with respect to x,y= cos (sin x) ...
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- If y = ax ^(2) + b// x then x ^(2) y (2) =
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- If y = ax ^(4) + (b)/(x ^(3)), then (d ^(2) y)/( dx ^(2)) =
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- If y = a cos x + (b + 2x ) sin x then y (2) + y =
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- If y =a + be ^(-4x) then y (2) + 4y (1) =
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- If y = ax + b//x then x ^(2) y(2) + xy (1) -y=
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- If xy = ae ^(x) + be^(-x) then xy (2) + 2y (1) - xy =
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- If y = (x+ sqrt(x ^(2) -1))^(m) then (x ^(2) -1) y(2) + xy (1)=
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- If y = xe ^(- 1//x) then x ^(3) y (2) - xy (1) +y=
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- If y = e ^(Sin^(-1)x ) then (1 - x ^(2)) y (2) - xy(1) -y=
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- If y = sin (log (e) x) then (x ^(2) (d ^(2) y)/(dx ^(2)) +x (dy )/(dx)...
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- If y =a cos (log x) + b sin (log x) then x ^(2) y (2) + xy (1)+y=
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- Cos^(-1) ((y)/(b)) =2 log "" ((x)/(2)) , x gt 0 implies x ^(2) (a ^(2)...
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- If y sqrt(1+ x ^(2)) = log ( x + sqrt( 1 + x ^(2))) then (1 + x ^(2))...
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- If y = ae ^(-bx) cos (cx +d) then y (2) + 2by(1) + (b ^(2) +c ^(2)) y...
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- If y = ax ^(n+1)+ bx ^(-n) then x ^(2) y (2) =
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- If y = ae ^(nx) + be ^(-nx) then y (2)=
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- If y = e ^(-kx //2) (a cos nx + b sin nx) then y (2)+ky(1)+ (n^(2) + k...
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