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Determine a real-life example scenario for how to find the distance between two points.
· Discuss how the math concept applies to your scenario. Scenarios or examples should clearly demonstrate how the math principle can be used to solve a real-life problem.
· Research and include references formatted consistent with APA guidelines if necessary.
Only two pupils take all the four subjects. Draw a Venn diagram and use it to find how many pupils take neither Physics nor Chemistry.
In the class, there are 12 freshmen, of whom 8 are males and 15 sophomores, of whom 5 are females. If one student is selected at random, what is the probability of selecting a freshman or a female?
Suppose that a batch of 100 items contains 6 that are defective and 94 that are nondefective. If X is the number of defective items
Suppose K is a conjugacy class of S_n (the symmetric group), with K consisting of even permutations. Suppose that x in K. Show that K splits into two conjugacy classes
Analyzing the graph of the given function using first and second derivative
Let (a_n) evaluated from n=M to infinity be a sequence of real numbers. Then the limit lim as n-->infinity of a_n exists and is equal to zero if and only if the limit lim as n-->infinity of the absolute value of a_n exists and is equal to zero.
How many solution sets do systems of linear inequalities have? Must solutions to systems of linear inequalities satisfy both inequalities? In what case might they not? Use an example for discussion.
If f is an automorphism of S_3, prove that there exists a sigma in S_3 such that f(tau)
Solve the following system of equations using the Substitution method: Solve the following system of equations using the elimination method:
Use a rectangle to explain the process of adding 1/4 and 2/3 - Explain your answer. What multiplication problems are represented by each of the following area models? What are the products?
Are the following examples linear transformations from p3 to p4? If yes, compute the matrix of transformation in the standard basis of P3 {1,x,x^2} and P4 {1,x,x^2,x^3}.
The following random sample was selected from a normal distribution: 10, 12, 12, 15, 13, 15 & 16.Test the hypothesis that the true mean exceeds 12. [Use α =.01]
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