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MATH 1080 Final: 1080 Math Final

1031 views13 pages
redweasel289
9 Nov 2015
School
University of Guelph
Department
Mathematics
Course
MATH 1080
Professor
Steve Gismondi

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Document Summary

Math 1080 final 2009: given that the growth rate of a plant is a quadratic function of the number of days since being planted. If the plant has zero growth at t=0 and at t=40 days, with a maximum growth rate of. 8cm/day, the equation is: a. b. c. d. e. 16: 6, 8, 10, 12, 14, the positive equilibrium values for the difference equation are, 3 and 8, 2 and 8, 4 and 6, 1 and 24, 2 and 12, for the is b. c. d. What is: a. b. c. d: let the function g(t) represent the growth of a flower, in cm, at t days. 10. equals a. b. c. d. e: let f(x) be an antiderivative of the function f(x). F(2) = 12, then f(10) is: 6 b. 6: 30, 38, 50, assume a melting snowball remains spherical in shape.

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Related Questions

use synthetic division to find 1. x^3+4x^2-x-4=0; 1

2. 2x^4-17x^3+51x^2-63x+27=0; 3 ,1

3.the revenue from sale of a product is given by R= 250x-5x^2-x^3. if the sale of 5 units gives a total revenue of $1000, use synthetic division to find another number units that will give $1000 in revenue.

4. The model y=0.000447x^3-0.0361x^2+0.615x+7.966, where x =0 in 1960, gives America personal savings rate for selected years from 1960 to 2009. In what year after 1970 is the personal saving rate 9.4 according to the model ?

5.The number of college enrollment in thousand by recent high school graduate is given by f(x)= 0.2x^3-13.71x^2+265.06x+1612.56, where x is the number of years after 1960 when the number of enrollment was 2862 thousand.

a. set the functional equal to 2862 and rewrite the resulting equation with 0 on one side.

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d. use quadratic formula to find any other any other solution to this equation

e. use the information to determine the years in which the number of enrollment was 2862000