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an initial population of 370 quail increases at an annual rate of 18% write an exponential function to model the quail population and what will the approximate population be after 4 years?
If A and U are two subsets of a normed vector space, and U is open, show that A+U is open. Here A+U={a+u | a belongs to A and u belongs to U}.
A single-loop negative feedback system has a loop transfer function. Determine the range of the gain K for which the system is stable.
what's the formula for finding the surface area of the cylinder.
What type of annuity is a layaway plan?
I cannot find the famous distribution that describes the frequency of the number of times a number comes up in a series of dice rolls?
Graphical Probability and Graphical Cumulative Probability. A fair coin is tossed 10 times. Let X be the number of tails observed.
What is a mathematical model? Explain in your own words. What are some examples of mathematical models that we can use when working with quadratic functions?
Do you always use the distributive property when multiplying monomials and polynomials? Explain why or why not. In what situations would distribution become important?
where cosh(x)=(e^x+e^-x)/2 is the hyperbolic cosine, which is an important function in physics and engineering.
The force needed to keep a car from skidding on a curve varies jointly as the weight of the car and the square of the speed and inversely as the radius of the curve.
A 100 ft length of steel chain weighing 15 lb/ft is hanging from the top of a tall building. How much work is done in pulling all of the chain to the top of the building?
Given that with these definitions, V satisfies vector space axioms 1,2,3,6,8,9,and 10 determine whether or not V is a vector space by checking to see if axioms 4,5,7,are also satisfied.
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