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Let F be a finite field. Prove that F[x] contains infinitely many primes. (note that over an infinite field the polynomials of degree 1 are an infinite set of primes in the ring of polynomials).
Difference and relationship between correlation and determination as it applies to linear regression analysis
Calculate the range, variance, inter quartile range, coefficient of variation and standard deviation.
Alice's Restaurant has a total of 205 seats. The number of seats in the non-smoking section is 73 more than twice the number of seats in the smoking section. How many seats are in each section? Please show work.
Let ubar and vbar be nonzero vectors in 2 or 3 space and let k=||u|| and m=||v||. Show that the vector Wbar=mubar +kvbar bisects the angle between ubar and vbar.
minimum spanning tree of a weighted graph is a graph that is drawn with the length of each edge roughly proportional to the value assigned to each edge - Draw a hexagon with vertices and determine the Minimal Spanning Tree in Graph
Please provide your own real-world example from your work or life using the slope and y-intercept. What are the slope and y-intercept in your example?
Population growth rate
A school had a very unusual tradition involving its 1000 students and its 1000 lockers. On opening day, after the head of the school had closed all the lockers, a student walked by and opened every single one.
What does the final row of the augmented matrix in echelon form (the above description) tell you about the solution to the system of 5 linear equations?
Basic arithmetic problem - What is the overall percentage of five test grades: 96%, 98%, 89%, 95% & 97%? I need the work shown. If I took five tests and passed with the following percentages:
The inflection points and global extrema.
Suppose that f_n(0) converges to some number, denoted f(0), and also suppose that the sequence (f'_n) converges uniformly on (0,1) to some function g: (0,1) -> R. Prove that the sequence (f_n) converges uniformly. What is its limit?
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