What is the relationship between power functions and polynomial functions
1 answer:
Answer:
- A power function is basically a variable base raised to a number power. For example, a power function is basically a function where
where n is any real constant number.
- Polynomial functions are basically a sum of power functions - nothing more than that.
- Polynomials have certain properties which are really power-like.
- When a variety of different power functions get added together, polynomials tend to take on certain unique behaviors.
- A polynomial may comprise of a large number of power functions, but on of them will dominates all others eventually.
In a nutshell, the end behavior of both power function represented by the leading term - the term containing the highest power of the variable is called the leading term of the function - is very much is the same as the end behavior of a polynomial function.
Keywords: power function, polynomial
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See attached picture for answer
Correlation between x & y is 0.6125.
In probability theory and statistics, the cumulative distribution function of a real-valued random variable X, or simply the distribution function of X weighted by x, is the probability that X takes a value less than or equal to x.
The cumulative distribution function (CDF) of a random variable X is defined as FX(x)=P(X≤x) for all x∈R. Note that the subscript X indicates that this is the CDF of the random variable X. Also note that the CDF is defined for all x∈R. Let's look at an example.
Learn more about cumulative distribution here: brainly.com/question/24756209
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