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Implement the following boolean function with a 4x1 multiplexer and external gates. Connect inputs A and B to the selection lines. The input requirements for the four data lines will be a function of variables C and D. These values are obtained by expressing F as a function of C and D for each of the four cases AB = 00, 01, 10 and 11. These functions may have to be implemented with external gates.
F(A,B,C,D) = SIGMA(1,3,4,11,12,13,14,15)
Explain why a decision maker might feel uncomfortable with the expected value approach, and decide to use a non-probabilistic approach even when probabilities are available.
Find the equation of the Straight line from the given data - Evaluate the equation of the indicated curve, subject to the given conditions,
In a triangle ABC, if r 1 is the exradius of the excircle opposite to A, r 2 is the exradius of the excircle opposite to B and r 3 is the exradius of the excircle opposite to C
Probability that Lounging Larry wins the horse race. The odds against Lounging Larry winning the horse race are 5:12.
I need assistance in solving the following linear system for x using Cramer's rule and must show the work:
To make a conjecture about the tangent lines and the graph with the proof of the conjecture - Find the distance between the functions is greatest, and prove your conjecture.
Calculate the result from the given survey of voters - Evaluate the standard deviation from the range (i.e., use the range rule of thumb).
Constraints, Decision variables, Objective functions
To estimate animal populations, biologists count the total number of animals in a small section of a habitat. The total population of animals is directly proportional to the size of the habitat (in acres) polled.
Vital information about Quantitative analysis:Networks, PERT, critical path. A project was planned using PERT with three times estimates. The expected completion time of the project was determined to br 40 weeks
The plane y + z = 3 intersects the cylinder x^2 + y^2 = 5 in an ellipse. Find the parametric equations for the tangent line to this ellipse at the point (1,2,1)
Show the mass as triple integral and solve the integral using spherical polar coordinate and Use the spherical coordinate integral to evaluate
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