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Using the Chain Rule, find the 𝑑𝑦/𝑑π‘₯ and express the final answer in term of x.

𝑦 = 2𝑒/π‘’Β²βˆ’1 , u=xΒ²


The volume, V cm3, of a metallic cube of side length x cm, is increasing at the constant rate of 0.216 cm3 s– 1 .



(a) Determine the rate at which the side of the cube is increasing when the side length reaches 6 cm.



(b) Find the rate at which the surface area of the cube, A cm2, is increasing when the side length reaches 6 cm.


Consider the function, f x( ) = 2x3 βˆ’24x2 βˆ’7. Find the intervals of x where f(x) is increasing or decreasing.


Find the coordinates of the points on the curve 𝑦 = 3π‘₯3 βˆ’ 2π‘₯2 βˆ’ 12π‘₯ + 2 where the normal is parallel to the line 𝑦 = βˆ’π‘₯ + 1.


The tangent to the curve 𝑦 = 2π‘₯2 βˆ’ 5π‘₯ + 6 at the point (2,1) intersects the normal to the same curve at the point (1,4) at point 𝑄. Find the coordinates of 𝑄


5. What is the negation of each of these propositions? a) Mei has an MP3 player. b) There is no pollution in New Jersey. c) 2 + 1 = 3. d) The summer in Maine is hot and sunny.


find the mean of the probability distribution of the random variable x, which can take only the values if P(x)= 1/10 , for x= 1,2,3...., 10

Two balls are drawn in succession without replacement from an urn containing 4 red balls and 5 blue balls. Let R be the random variable representing the number of red balls. Find the values of the random variable R

Β Find the mean of the following probability of a random variable X. P(1) = 1/8 , P(2) = 3/8, P(4) = 3/8, P(4) = 1/8


Find the first and second derivative of the following:



1. y=cos xΒ²


2.y=sinx cos xΒ²


3.y=xsin xΒ²


4.y=x cos xΒ²

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