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Find the maximum value of z=6x−3x2 +2y





subject to the constraint





y − x2 = 2

Consider a particle moving along the x-axis where x(t) is the position of the

particle at time t, x′(t) is its velocity, and x

′′(t) is its acceleration.

If x(t) = t3

− 6t2 + 9t − 2, 0 ≤ t ≤ 5

(a) Find the velocity and acceleration of the particle. (b) Find the open

t-

intervals on which the particle is moving to the right. (c) Find the velocity of

the particle when the acceleration is 0


Find the angle of the largest right circular cone which can be inscribed in a sphere of

radius 9 inches.


: Let 𝑓(𝑥, 𝑦) = 𝑥^2 + 𝑦^3 . Find the slope of the line tangent to this surface at the point (-1, 1) and lying in the plane x = -1


Solve using basic differentiation rule


y = 2/(x ^ (1/2)) + 6/(x ^ (1/3)) - 2/(x ^ (3/2)) + 4/(x ^ (3/4))

Solve using differentiation rule


y = 2x ^ 2 * sqrt(2 - x)

Solve using basic differentiation rule


𝑠 = (𝑡^2 − 3)^4

Solve using basic differentiation rule


𝑔(𝑥) =3−2𝑥/3+2𝑥

Find the area, take the elements of the area perpendicular to the x-axis. x²-y+1=0; x-y+1=0.

The demand for a product, in dollars, is P=2000-0.2x-0.01x^2. Find the consumer surplus when the sales level is 250

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