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Math 121c: Topics in Geometric Combinatorics, Spring 2012 Problems-
(a) Suppose X1, X2, . . . , Xn ⊂ R2 are convex sets such that through every four of them there exists a line intersecting them. Prove that there exist two lines l1 and l2 such that every Xi intersects l1 or l2.
(b) Let X1, . . . , Xn ⊂ Rd be full dimensional rectangular prisms with faces parallel to the coordinate axes. Determine, which proof, a function f(d), dependent only on d, such that the following statement is true:
"Suppose that for any f(d) of these convex sets, there exists a hyperplane intersecting them. Then there exists a hyperplane intersecting all Xi, 1 ≤ i ≤ n.", or prove such a function cannot exist.
suppose that two people michelle and james each live alone in an isolated region. they each have the same resources
Starting with a hyperplane that does not separate the points, use the perceptron algorithm to find a separating hyperplane. Did the algorithm find the maximum margin separating hyperplane.
How many ounces of pure zinc must be alloyed with 25 ounces of brass that is 30% zinc and 70% copper to produce brass that is 55% zinc?
why zero is put in quotient while dividing a number
A bakery makes cakes. The bakery has daily fixed costs of $418 per day and variable costs of $7.30 per cake produced. Cakes are sold for $12.80 each.
Find a probability of a random chosen light bulb will last at least 685 hours. Round your answer to three decimal places.
where t is the number of years since 2004. The population of Mexico in 2008 was 109,955,400. What percentage of the Mexican population used the Internet in 2008?
In a logistic regression analysis where Y=1 represents survival and Y=0 represents death, the logit of the survival probability is the negative of the logit of death probability.
Consider the quadratic polynomial, Q(x) = x2 + ax + b. Find a polynomial whose roots are the squares of the roots of Q(x). Consider the cubic polynomial, C(x) = x3 + ax2 + bx + c. Find a polynomial whose roots are the cubes of the roots of C(x)
Describe the solution set of the equation Ax = 0.
Always look for a common factor. If there is one, factor out the largest common factor. Use an example to explain how to identify and factor out the largest common factor. (minimum 50 words).
Find the percent of the undergraduates enrolled in each of the four types of programs who were 18 to 24 years old. Make a bar graph to compare these percent's
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