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1. Explain what is meant by a function. Give two real-world examples of relationships that are functions and two real-world examples that are not functions.
2. How many x-intercepts can a function have? Give a specific example and state the rule that backs up your answer.
3. Explain how the vertical line test works to prove if a graph is a function or not. Research and explain what the horizontal line test is used to prove for functions.
4. A classmate tells you that every quadratic function of the form f(x) = ax2 + bx + c has a domain of all real numbers. Do you agree? Explain.
5. Suppose that f is a function. Given, f(a) = f(b). Does this imply a = b? Prove with a specific example.
performs the study for this product, the results predict the market will be good. Given the results of the study, what is the probability that the market will be good?
Analysis the graph of the derivative.
Show a sketch of a region satisfying set of inequalities or system of inequalities
Explanation to "Statistics - Probability" question Suppose you randomly place 'r' indistinguishable balls into 'n' boxes. (a) how many different ways do you have
The temperature(at a randomly selected time) is normally distributed with mean 83 degrees Fahrenheit and standard deviation 5 degrees. Find the following probabilities:
Find how many ways are there of winning the World Series in exactly six games if the winning team wins the first game?
.With the conditions of problem 1, if 20 students are selected , what is the probability that the mean of their scores is greater than 18?
The Marginal profit function.
Finding the probability repeats in finite sequences. What is the probability that out of 3 people, 2 were born in the same month.
Probability. A grab bag contains 10 $1 prizes, 7 $5 prizes, and 5 $20 prizes. Three prizes are chosen at random. Find the following probabilities.
Find which two variables have the weakest strength of relationship?
Graph of the function - Find an accurate graph of the function.
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