• Q : Various Maths problems....
    Mathematics :

    Svetlana is trading her car in on a new car. The new car costs $31,025. Her car is worth $2998. How much more money does she need to buy the new car?

  • Q : Calculating amount of money left....
    Mathematics :

    If Robin Hood and Little John each shoot one arrow at the target, what is the probability that they both miss?: *

  • Q : Linear programming-minimization of cost....
    Mathematics :

    Define the decision variables (and give them names like x, y, z, etc. using as many variables, and names, as you need; also provide units for each).

  • Q : Game theory-two-person and constant-sum games....
    Mathematics :

    Should Player 1 start towards Atlanta or Nashville? Which routes should Player 2 block?

  • Q : Finding greatest common divisor....
    Mathematics :

    Use the euclidean algorithm to find the greatest common divisor of 981 and 1234.

  • Q : Discrete math-binary relations problems....
    Mathematics :

    Let X = {a, b, c}. Recall that P(X) is the power set of X. Define a binary relation R on P (X) as follows: for all A, B ? P (X).

  • Q : Discrete math-binary relations....
    Mathematics :

    Determine whether or not the given binary relation is reflexive, symmetric, transitive, or none of these. Justify your answers.

  • Q : Finding critical path for assembly process....
    Mathematics :

    What is the maximum number of jobs that can be performed at the same time?

  • Q : Proving theorem using mathematical induction....
    Mathematics :

    Let {an} and {bn} be the sequences defined, for n > 0, by: an = n + 2n, bn = (-1)n. Find c0, c1, c2, and c3 when cn = (an)(bn).

  • Q : Symbolic logic and predicate logic....
    Mathematics :

    The sentence below is a theorem of predicate logic. Show that it is by deriving it from the null set of premises.

  • Q : Symbolic logic problem....
    Mathematics :

    Every mental state is identical with some brain state or other. All mental states are introspectable.

  • Q : Writing revenue function....
    Mathematics :

    How many cameras must be sold to have a revenue of at least $400,000,000?

  • Q : Chain breaking puzzle....
    Mathematics :

    A traveler owing a gold chain with 7 links is accepted at an inn on condition that he pay one link of the chain for each day he stays.

  • Q : Problem dealing with cutting a cake and personal choices....
    Mathematics :

    In a situation where the players don’t know each others’ preferences, is it better to be the cutter or the chooser? Why?

  • Q : Analyzing game theory....
    Mathematics :

    The game in part a. is a repeated game in the sense that several turns are possible. In a repeated game there is an opportunity to build or erode trust.

  • Q : Disjoint closed point sets....
    Mathematics :

    If H and K are disjoint closed point sets, then there exist open point sets U and V containing H and K respectively such that cl(U) and cl(V) are disjoint.

  • Q : Discrete functions....
    Mathematics :

    A function f(x) is defined on a set of real numbers x not equal to 0 as: f(x) = (2x +1)/x. Is f(x) one to one?

  • Q : Discussion on binary relations....
    Mathematics :

    Determine whether the binary relation R on Z, where aRb means a^2 = b^2, is reflexive, symmetric, antisymmetric, and/or transitive.

  • Q : Discrete math assumptions....
    Mathematics :

    A contractor for a Paradise city on the XYZ planet has to order traffic lights for the city. All streets in the city are straight and infinitely long.

  • Q : Characterizing real numbers....
    Mathematics :

    Characterize the set of all real numbers with the discrete metric as to whether it is compact, complete, or totally bounded.

  • Q : Analyzing recursive definition....
    Mathematics :

    Prove that this recursive definition of "sorted list" is equivalent to our original, nonrecursive definition, which is that the list consist of integers.

  • Q : Irreflexive and antisymmetric binary relations....
    Mathematics :

    For each of the following properties, find a binary relation R such that R has that property but R^2 (R squared).

  • Q : Construct a venn diagram....
    Mathematics :

    The Action Sports Network surveyed 265 of its viewers to determine which sports they watched most often.

  • Q : Drawing a venn diagram....
    Mathematics :

    Use a venn diagram to determine wheather (A U B') U C= (A' U B) U C' for all sets A, B, and C. Show your work.

  • Q : Finite axiomatic geometry....
    Mathematics :

    Consider the following axiom system. The undefined terms are point, line, and on. Definition: two lines are parallel if there is no point on both of them.

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