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Question about Discrete Probability
1. Suppose you randomly draw two marbles, without replacement from a bag, containing six green, four red and three black marbles.
a) Determine the probability that both marbles are red.
b) Determine the probability that you pick at least one green marble.
2. What is the probability of at least two people in a class of 30 students having the same birthday? Assume that no one in the class was born on February 29th.
3. A club with eight members from Grade 11 and five members from Grade 12 is electing a president, vice-president and secretary. What is the probability (as a percentage to one decimal place) that Grade 12 students will be elected for all three positions, assuming that all club members have an equal chance of being elected?
What is the probability that a sale will be made to a contact who already owns a policy?
Find which two variables have the weakest strength of relationship?
Find whether x=3 is a local maximum or a local minimum and Sketch the graph - Sketch possible graphs for all four cases.
Using M-method solve the above LP. Does the problem has alternative optimal solution? If so, find all the alternative optimal solutions.
Probability: Random Dart. A dartboard has 3 areas: the main board has a radius of 9 inches; there is a circle with a radius of 5 inches
Descriptive statistics
Formulate the above as linear programming problem. Solve (a) by graphical method. Solve using simplex method.
Make a new variable called BMIDIFF by computing the BMI difference for each twin pair.
Use rules of differentiation.
Find the total distance from the given particle - Evaluate the total distance traveled by the particle from t = 0 and t = 4
Finding the solution for the specified variable in the given equation Solve x=yz
The trigonometric function to find exact value.
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