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Question: In sketch the graph of the function defined in the given exercise. Use all the information obtained from the first derivative.
Exercise: In use the first derivative to determine where the given function is increasing and decreasing
r(t) = 4t3 - 15t2 + 18t + 2
the probability of passing english 0.72 and the probability of passing statistics 0.81and the probability of passing both 0.68. what is the probability of pasinng at least one subject or none.
1147 total balloons. There were 255 more white balloons than red ones. There were 116 fewer blue balloons than white. How many balloons of each color did Marty inflate?
What is the expected value of the random variable X - 3? What is the expected value of (X - 3)2? What is the variance of X?
Work out the amount of alcohol I would need to add to a 2:8 solution of chloroform with alcohol in a total volume of 50ml.
Do this procedure for several rows. What numbers do you get? Make a conjecture, then formulate your conjecture as an identity involving binomial coefficients. Finally, prove your conjecture is correct.
Suppose an object is dropped from a height feet above the ground. Then its height, in feet, after seconds is given by . If a ball is dropped from 208 feet above the ground, how long does it take to reach ground level?
Find the domain and range of the function: f(x)=6xsquared+4. Find the distance between the two plotted points;(-5,2) (4,-4). Using graph of f(x)=x squared as a guide, graph the function; g(x)=(x-3)squared+4
A small post office has only 4-cent stamps, 6-cent stamps, and 10-cent stamps. Find a recurrence relation for the number of ways to form postage of n cents.
What does the average cost per board tend to as production increases?
How many subsets does [n] have that contain at least one of the elements 1 and 2?
'A' has three share in a lottery in which there are 3 prizes and 6 blanks' 'B' has one share in a lottery in which there is 1 prize and 2 blanks. Find ratio of A's chance of winning a prize to B's chance of winning a prizes.
1. Let R be an Euclidean domain with degree function ? and R is not a ?eld. (1) Let a is not equal 0 and b is not equal 0 be two elements in R. Suppose that a|b and b is not divide a. Prove that ?(a) is smaller than ?(b).
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