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1. Evaluate the line integral ∮2
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1. Find the equation of the tangent plane and the parametric equations of the normal line to

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1. Evaluate "\\nabla \\cdot (F \\times G)," given "\ud835\udc39(\ud835\udc65,\ud835\udc66,\ud835\udc67) = \ud835\udc66\ud835\udc67 \\vec{\ud835\udc56} + \ud835\udc65\ud835\udc67\\vec{ \ud835\udc57} + \ud835\udc65\ud835\udc66\\vec{ \ud835\udc58}" and "\ud835\udc3a(\ud835\udc65,\ud835\udc66,\ud835\udc67) = \ud835\udc65\ud835\udc66 \\vec{\ud835\udc57} + \ud835\udc65\ud835\udc66\ud835\udc67\\vec{ \ud835\udc58}"


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1. Sketch the vector field "F(x,y)=y\\vec{i}." .


Differentiate w.r.t x

y= √{x+√(x+√x)}
Find the length of the portion of the parabola x=3t^2, y=6t cut off by the line 3x+y-3=0
Bacterial cells grow at a rate proportional to the volume of dividing cells at that moment. If V0

is the volume of dividing cells at any time t . Find the time at which the volume of the cells will
be double its original size.
solve by method of undetermined coefficient : y'' + 2(y') + 5y = x(e^-x)cos(2x)
Find the volume of the ellipsoid generated by revolving the ellipse
with the lengths of Major and Minor axis respectively as 20cm and
10cm about its major axis.
Trace the curve y= cube root of x^2 -1 and state all the properties you use to trace it.
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