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Evaluate the limit as x turns to 1-

Lim [sin(x2-1) / e(Inx) - 1]



Decompose the following into partial fractions


1) 8x3+13x / (x2+2)2


2) 4x2+5x+3 / (x+1)(x2+5)

Solve the inequality

x>√(x+2)

IxI / Ix+1I -1 > 1


Evaluate ∫0π √(1+cos8xdx)



Evaluate the limit as x turns to 2+

lim {sin[In (x-1)] / √(x-2)}



Calculate the volume created by revolution around the axes OX, of D of the plane (OXY) where D={(x,y) ∈R: 0 ≤ y ≤x, (x-2)2 +y2 ≤ 4}



Simplify the sum Σ from r=0 to 2n+1 of [3/(r+1)(r+2)]


Evaluate the limit as x turns to -∞

Lim [3x + √(9x2-Ix-2I)]


Show that lim (|x| +1)= ∞
x→∞

Consider the following integral:


I =  1 / (√2x2-x2) dx


(a) complete the square of f(x) = 2x2-x2

(b) use (a) together with the method of trigonometric substitution to determine the integral.


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