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SURA PUBLICATION-ORDINARY DIFFERENTIAL EQUATIONS-ADDITIONAL QUESTIONS
- The transformation y=vx reduces (dy)/(dx)=(x+y)/(3x) to
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- The I.F. of "cosec x"=(dy)/(dx)+(ysec^(2)x)/("cosec x")=0 is
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- The solution of (dy)/(dx)+y cot x =sin2x is
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- The I.F. of y log y(dx)/(dy)+x-log y=0 is
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- The I.F of (dy)/(dx)-y tan x=cos x is
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- Form the differential equation satisfied by all the straight lines in ...
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- A curve passing through the origin has its slope. e^(x). Find the equa...
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- Solve: (dy)/(dx)=1+e^(x-y)
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- Solve: x(dy)/(dx)=x+y
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- Solve: (dy)/(dx)+y=e^(-x)
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- Solve (dy)/(dx)+(y^(2))/(x^(2))=(y)/(x)
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- Form the differential equation for y=e^(2x)[A cos 3x-B sin 3x]
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- Solve : (dy)/(dx)=(4x+y+1)^(2)
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- Solve : x(dy)/(dx)+2y=x^(2).
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- Solve : (dy)/(dx)+y=cosx
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- Solve : (1+e^(2x))dy+(1+y^(2))e^(x)dx=0 when y(0)=1
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- A population grows at the rate of 2% per year. How long does it take f...
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- The surface area of a balloon being infilated changes at a constant ra...
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- The slope of the tangent at p(x,y) on the curve is -((y+3)/(x+2)). If ...
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- Solve : (dy)/(dx)=(3x+2y+1)^(2)
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