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Consider the labeled points on the real line (-2,1)(-1,-1)(0,1)(2,1). The second coordinate is the y-label. Consider the family of weak classifiers F consisting of classifiers fc(x)=1(x<= c). Run the AdaBoost algorithm 4 times and determine fboost after 4 iterations of the algorithm.
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
A tank contains 200 liters of fluid n which 30 grams of salt is dissolved. Brine containing 1 gram of salt per liter is then pumped into the tank at a rate of 4L/min; the well-mixed solution is pumped up at the same rate.
Two distinct even numbers are selected at random from the first ten even numbers greater than zero.
Write an equation using the following information: Each represents an exponential function with base 2 or 3 translated and/or reflected
Let a be the permutation (1 2 3) in A_4. What is the order of the element (3, 7, a) in the group U(10) direct product Z_42 direct product A_4.
Suppose a family plans 6 children, and the probability that a particular child is a girl is 1/2. Find the probability that the 6 child family has exactly 2 girls.
Suppose that a store offers gift certificates in denominations of25 dollars and 40 dollars. Determine the possible total amounts you can form using these gift certificates.
Determine whether or not the argument below is valid. Transcribe it into symbolic notation and if it is valid, provide a derivation of the conclusion from the premises using only primitive rules of inference.
Write the equation of the line in BOTH point-slope and slope-intercept form.
Probability and combination based questions. A golf ball is selected at random from a golf bag. If the golf bag contains 9 Titleist's, 8 Maxflis, and 3 Top Flites, find the probability of each event.
Find the characteristic equation for the matrix below and determine its eigenvalues and the corresponding eigenvalues.
In the Department of Education at UR University, student records suggest that the population of students spends an average of 5.10 hours per week playing organized sports. The population's standard deviation is 2.00 hours per week.
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