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Simulate a family of four children by flipping a coin 4 times, each flip of the coin represents one child in the family with male = tails, female = heads. Report the # of females in your simulated family. Now repeat this 30 times. When all the results are combined what is the proportion of females? Is the proportion the same in each of the individual families? Explain how this demonstrates the Law of Large Numbers.
Use a vertical format to subtract the polynomials.
Changing constraints into linear equations
Give the dimensions of the matrix.
Show that if (f_n), (g_n) converges uniformly on the set A to f and g respectively,then (f_n+g_n) converges on A to f+g.
Evaluate the exponential equation for three positive values of x, three negative values of x, and at x=0. Transform the second expression into the equivalent logarithmic equation
Indentify the upper triangular matrix, square matrix, symmetric matrix.
Identify the important characteristics of an exponential function. Explain the difference between the graph of an exponential growth function and an exponential decay function.
Identify slope and intercepts from the graph
Company reports the following operating results for the month of August: Sales $350,000 (units 5,000); variable costs $210,000; and fixed costs $90,000. Management is considering the following independent courses of action to increase net income.
Find the greatest number of wrappers.
State the domain of the following.
What are the possible rational factors of the polynomial x^3 -8x^2 + 5x + 14? Why? What is the axis of symmetry of y = 3(x-4)^2 + 1 ?
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