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The speed(v) of car in m/s is related to time t in second by the equation: v= 3+12t-3t^ . Find the maximum of the car in km/h?

Suppose that we know f(x) is a polynomial with critical points x=-1, x=2 and x=6. If we also that the 2nd derivative is f''(x) = -3x² +14x -4. If possible, classify each of the critical points as relative minimums, relative maximums. If it is not possible to classify the critical points clearly explain why they cannot be classified.

study the function : x^2/x-1

find the area of the surface that is generated by revolving to portion of the curve y=x^3 between x=0 and x=1 about x axis?

Find the volume of an object enclosed by cylinders z = y2 +2, z = 4−y2 and planes x = −1 and x = 2.



Differentiate the following without solving for y in terms of x.

  1. x2/9 + y2/4 =1
  2. x2/4 + y2=1
  3. x2+ y2/9 =1

Differentiate the following without solving for y in terms of x.

  1. x2+10x+y2+17=0
  2. x2+y2-2x+4y=3
  3. x2 +y2+2y=45
  4. x2-4x+y2+2y=15
  5. x2-2x+y2+2y=23

Differentiate the following functions


  1. y=(x2+5x+2)3
  2. y=(2x2-x+3)5
  3. y=(x2-2x+6)7
  4. ∛4x-5
  5. ∛6-7x

find the surface area of the object obtained by rotating y=4+3x^2, 1<=x<=2 about the y axis

1. The sum of two positive numbers is 10. Find these numbers if the sum of their squares is a minimum.


2. Abby builds a rectangular pig pen with two parallel partitions using 150 meters of fencing materials. what should be the dimension of the pigpen so that it would enclose the largest possible area?


3. Find the dimensions of a rectangle with an area of 225 cm^2 whose perimeter is as small as possible.


4. Find two possible numbers whose the sum is 15 when the product of the first number and the square of the second number us to be a maximum.


5. The sum of two positive numbers is 18. Find the numbers if the sum of their cubes is a minimum.

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