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Check whether the series sum_(n=1)^(oo)(nx)/(n^(4)+x^(3)) x in 0 alpha is uniformly convergent or not

Determine the set of interior points, exterior points,

accumulation points, isolated points, and boundary

points of the set E = {x : x

2 ≥ 2}.


Show that the function f(x,y)




X^3-y^3/x^2-y^2 (x,y) Not equal to zero




0 (x,y) =0 is continuous at (0,0)

If the net investment function is given by I (t) = 100e^ {0.1t} calculate

(a) The capital formation from the end of the second year to the end of the fifth year;

(b) The number of years required before the capital stock exceeds $100 000


Find the consumer's surplus at $P = 5$ for the following demand functions:

(a) P=25-2Q,

(b) P= 10/sqrt {Q} 


Find area bounded by f(x) =x^2 and g(x) =x+2


Find the area of the region between the x-axis and the graph of f(x) from a=-1, to b=2, if f (x)=e^2x+3


A particle moves along the space curve r=e-t(cos⁡t i+sin⁡t j+k). Find the magnitude of the veloctiy at any time t.



Select one:



A 5e-1




B 5e-t




C 3e-1




D 3e-t


Evaluate the following limits,if they exist,where [x] is the greatest interger function


a)lim [2x]/x as x approaches 0


b)lim x[1/x] as x approaches 0


If u=x(1-y) and v=xy, then find the value of the Jacobian ∂u,v∂(x,y)



Select one:



A -x




B x2




C -x2




D x


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