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The weekly sales (RS) at a big store x weeks after the end of an advertising campaign are given


by S(x)= 5000+


5000


X+5 Find the sale for the indicated week's limits


a) S(2),


b) lim S(x)


1) Find the following limit:  lim (x→0) ln(1 + (sin(2x))^2 )/ (1 − cos2(x)).


2) Determine type of the differential equation y`` − 2y` + y = sin x:


◦ partial differential equation.

◦ first order differential equation.

◦ linear differential equation with constant coefficients.

◦ linear nonhomogeneous differential equation.

◦ nonlinear homogeneous differential equation.


3) Write general solution of the differential equation x^(2) y'' + xy' + a^(2) y = 0:


◦ Ax^2 + Bx

◦ Ax^a + Bx^−a

◦ Ax^ia + Bx^−ia

◦ Ae^ax + Be^−ax

◦ Ae^iax + Be^−iax

◦ explicit algebraic form does not exist.




Find the general solution given y1=x2 is a particular solution of x^2y"-3xy'+4y=0.


Show whether or not the following differential equations are separable: 1.dy/dx=(x+1)/y(-1), 2.dy/dx=(ye^x+y)/(x^2+2),3.dy/dx=t(ln(S^2t))+8t^2
Find limit of
f(x,y)=(x^3y^3)/(x^3+y^3) at (x,y)=(0,0)
Find Continuity of
f(x,y)=y/√(x^2+y^2). at (x,y)=(0,0)
Evulate ∫ (2x^2 + 3y^2)sc, where C is the curve
C
x(t)= at^2, y(t) = 2at, 0≤t≤1
Evaluate integral integral integral yz dv where E is the region bounded by x = 2y^2 + 2z^2 - 5 and the plane x = 1
Does the function f(x,y)= (x^2-y^2)/(x^2+y^2), x
Let L be the line with equation y=x-1. Find the minimum distance between L and the point (4,5) by using (a) theorem 10.2.4, (b) the Method of Lagrange.
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