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Question: Suppose that every hour there are two new bacteria in a colony for each bacterium that was present the previous hour, and that all bacteria 2 hours old die. The colony starts with 100 new bacteria.
a) Set up a recurrence relation for the number of bacteria present after n hours.
b) What is the solution of this recurrence relation?
c) When will the colony contain more than 1 million bacteria?
consider the data points (1,9) (2,8) (3,6) and (4,3). Find the straight line that provides the best least-squares fit to these data.
The production of three goods requires using two machines. Machine 1 can be utilized for b1 hours, while machine 2 can be utilized for b2 hours.
State the second derivative test.
A rectangular pool 18 m by 11 m is being filled at the rate of .8m^3/min how fast is the height of the water rising?
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Quadratics: Just write out your solution:Problem #43Sales of digital cameras in the United States (in millions of dollars) between 2000 and 2006 are shown in the table. In the year column, 0 represents 2000, 1 represents 2001, and so on.
The relation between the dependent & the independent variables & the strength of the relationship. Also test to see if the estimates are significant.
what is the probability of getting a sample proportion this small or smaller? Do you think she actually has 55% of the vote? Why or why not?
A pilot flies south 100 miles then east 100 miles then north 100 miles and ends up back where she started. Where might she have started?
Please show the how to solve the following. Please offer as much explanation as possible. Graph a function on the interval [-2,5] having the following characteristics:
Two perpendicular sides of a triangle are 2.8 m and 5.8 m long respectively. What is the length of the third side of the triangle? You can answer this in terms of m's, cm's, km's, in's, ft, etc. but you must enter the units. If you don't remember ..
At the 0.05 level of significance, is there a significant linear relationship between two variables?
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