f(x)=(x-2)^3+40 is rotated clockwise around (0,0) until a point on the graph becomes tangent to the x-axis. find the area of the r...
simplify (3^10-3^9)/18
(n/n+8)*((n-1)/((n-1)+8))=3/5
2 x 3 / 3 x 2 =
if FV=200 and PV=100 and r=0.05 then find n when n=(1n*(FV/PV))/(1n*(1+r)
tracage de f(x) = e**2x / 1+ e**x et ca reciproque
Simplify (x^2yz^0/3x^6y^-4)^4
lim
how is the result in the square difference in 4x-8
$x^{2}$-5x-14=0
