Example of a sequence
Provide an example of a sequence (fn) of bounded functions on [0, 1] which converges pointwise to a function f but does not converge uniformly to f. Briefly justify your example.
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Determine the fixed points for each of the following functions:
Please prove that if B is the subset of A, and A is countable set, then B is countable. Please be very clear, and try to keep it simple, thanks.
A storage barrel holds a volume of 100 gal. Waht is the load in lbf (not lbm) of the water in the barrel if it is filled to the top? Assume g=15.9ft/s^2, the density of the water is 1000kg/m^3, weight is in Newton's and 1 N = 1kg*m/sec^2.
Make a binary search tree using the book titles listed below.
Provide an example of a sequence (fn) and set S such that (fn) converges uniformly to f but (fn) is not uniformly bounded. Briefly justify your example.
Make a binary decision tree which reflects the manner a coin-sorting machine deals with standard US coins (penny, nickel, dime, quarter, half-dollar, and dollar).
A software company has 10 people in development as well as QA, 6 sales & marketing staff, and 5 support representatives. A team of four people is being put together for strategic planning.
An oil company purchased an option on land in Alaska. Preliminary geologic studies as-signed the following prior probabilities. P( high quality oil) 0.50 P( medium quality oil) 0.20 P( no oil) 0.30
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