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an investment firm rates bonds for aardco inc as B+ while bonds of deva corp. are rated AA. which level of measurement would be appropriate for such data.
The expected future of Achworth, which presently has 2000 residents, can be approximated by the formula y=2000(e).02t , where t is the number of years in the future.
Calculate the given quantities if a = , b= , and c= . Determine whether a and b are parallel, perpendicular or neither.
If this problem is too difficult, then perhaps you may solve an easier one, just to give me some direction please. The only example I have is the Riemann function for the telegraph equation
A student thinks of a polynomial p(x) of arbitrary degree, and non-negative integer coefficients. How can you determine the student's polynomial by asking for two values of her polynomial
Explain the quotient rule for exponents and give an example. Explain the power rule for exponents and give an example. Explain the negative exponent rule and give an example.
What similarities and differences do you see between functions and linear equations that you studied in Chapter 3? Are all linear equations functions?
Where in the real world might be a situation arise where it would be preferable for data to form a relation but not a function? Please explain it to me in detail
Maximizing the Sustainable Yield, A lake has a carrying capacity of 10,000 fish. At the current level of fishing, 2000 fish per year are taken and the fish population seems to hold fairly steady at about 4000.
The probability that a basketball player will make a 3 point basket is 3/5. If he tries two 3 point shots
A town official wants to estimate the proportion p of voters who favor the granting of a variance so that a builder can construct a health spa in a residential area. How large a random sample is required to estimate p to within 4 percentage points..
The temprature recorded in a city during a given day approximately followed the curve of T=0.00100t^4-0.280t^2+25 where t is the number of hours from noon
Let X be a subset of R, let E be a subset of X, let x_0 be an adherent point of E, and let f: X-->R, g: X-->R, h: X-->R be functions such that f(x)
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