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A stone thrown upward from the top of a 80 ft cliff at 118 ft/sec eventually falls to the beach below. (For this problem take the acceleration due to gravity to be -32 ft/sec; take upwards to be a positive direction.)
a.) How long does the stone take to reach it's highest point?b.) What is its maximum height? c.) How long before the stone hits the beach? d.) What is the velocity of the stone on impact?
Mean and variance explained in this solution. A school is sending 11 children to a camp. If 25% of the children in the school are first graders
Computing probability, mean and standard deviation for the given information and evaluate the mean number of sales expected.
Probability Distribution Function. Suppose that the number of pounds of grapes sold by the Smalltown Co-op grocery store in a day is equally likely to be anywhere between 0 and 100 pounds (fractional values are possible)
A local company makes pigments used to color fabrics, plastics and paints. To ensure the finished product matches the customer's expectations, pigments of varying strength are blended to obtain what is called a "100% strength" commercial standard.
Suppose that a pair of 20-sided dice are rolled (the sides are numbered 1-20). What is the probability that the sum of the dice is 13?
Describe how the Fibonacci sequence can be found in Pascal's triangle, then illustrate it using Pascal's triangle.
Apply normal distribution methods to approximate this binomial distribution.
Which of the following points is on the line defined by the equation, Y = 4X + 2?
Because the sample size is small, we must verify that reading speed is normally distributed and the sample does not contain any outliers. The normal probability plot and boxplot are shown. Are the conditions for testing the hypothesis satisfied?
What is the probability of drawing a red ball on the second draw if the first one is not put back in the box after it is drawn?
assume that all doors produced can be sold for a profit of $500 and all windows can be sold for a profit of $400. Formulate an LP model for this problem. sketch the feasible region. what is the optimal solution?
Suppose sunshine figures are independent identically distributed continuous random variables. Independent identically distributed continuous random variables
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