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State the fundamental counting principle and explain it in your own words.
Compare and contrast permutations and distinguishable permutations. Provide a formula for each.
Explain the difference between a permutation and a combination. Provide an example of each.
Additionally, provide a web link that helps you make better sense of the material this week. Try to use one that hasn't been stated, and be sure to use ones that are different from the ones I posted in the Instructor Insights section.
Find the supply and demand for particular value when supply and demand functions are given and How many videotapes are demanded at a price of $20?
Hamilton Quaternions : Kernels and Images, Show that the map phi: H->M_2(C) defined by phi(a+bi+cj+dk)=(a+b(sqrt -1),c+d(sqrt-1);-c+d(sqrt-1),a-b(sqrt-1)) is a ring homomorphism
while the slower train continues at constant speed, how soon will they collide?
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.
One angle of a right triangle is 3 times the size of the other one. Remember that a right triangle has a 90 degree angle. Find the other two angles.
A circle is the set of points that lie at a constant distance from one point, the center of the circle. This solution explains the equation of a circle with a center point that can exist anywhere on the coordinate plane.
a sum of money is shared among 3 brothers the eldest received 7/13, and the next received 2/3 of the remainder. If the youngest brother received $6 . Find the sum of the money shared.
find the volume of one of the smaller wedges cut from a sphere of radius 27 by two planes that intersect along a diameter at an angle of pi/6.
Law of sines.
In a classroom of children (13 boys and 12 girls), five students are chosen to go to the blackboard. What is the probability that no boys are chosen?
Describe a computer-based simulation for the manufacturing of 1000 cell phones. use your simulation results (5 simulations)to determine the probability of obtaining a defective phone for each simulation if an outcome of 1 or 2 is considered to be ..
There is a very famous distribution that describes the frequency of the number of times a number comes up in a series of dice rolls, what is its name?
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