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1. A cube has all of its sides painted in red and then is cut into 216 cubes of the same size. All cubes are placed in an urn and are thoroughly mixed, so that the probability of being randomly picked from the urn is the same for all cubes. What is the probability that a randomly picked cube has at least one of its sides painted red?
2. There are ten raffle tickets, two of which are winners. Find the probability that in a sample of 6 tickets there will be no more than one winning ticket.
The Soccer Boosters club sells hotdogs and hamburgers at the games to raise funds for the soccer team. Chili Cheese Hotdogs sell for $3.00 and hamburgers sell for $2.50.
Evaluate the polynomial for x=3 and for x=-3. Show Work.-2x3 + 8x2 - 4x - 6(the 3 is above & to right of x) (the 2 is above & to right of x)
Compute the distance between two points ( 1 - sqrt2, - 1) and (2 + sqrt2, 4). Evaluate the following expression when x=3 and y+2, 2xy-x^2y. Solve the equation for L . p = 2L + 2w.
Simplify the expression and show the check of your answer. Assume that x and yrepresent nonnegative real numbers. Solve the equation and show the check
The conditional probability.
Matrix methods can be used to solve linear programming problems. A linear programming problem is used to find an optimal solution, subject to stated restraints.
Find the matrix of the adjoint of T with respect to the basis .
Find the solution for y
Trying to find the domain, range and graph the following quadratic equation:f(x)=(x+4)^2-9
Find the coefficients of the objective function
Prove that if p is a prime number of the form 4n + 1, then the following congruence hold
Problems on time and distance.
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