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Find the global extrema of the function f(x,y)= x^4 + 3y^2 on the closed region given by: [0 (< or equal to) x (< or equal to)(pi)]and [0 (< or equal to) y (< or equal to) 1].
You must provide a complete analysis of the function both inside the region and on each of the boundary lines. Be sure to clearly indicate the maximum and minimum values and all places where they occur.
Random Variables : Continuous R.V., Exponenetial, R.V, Mean and Variance, 3) Let X be a continuous random variable with probability density function
Tom and Jim decided to play the following game for points. A single die is rolled. If it shows a non-prime number, Tom receives points equal to two times the number of dots showing
Validity of arguments using Euler circles - Evaluate the validity of the next arguments by using Euler circles, then translate the statements into logical statements using the basic connectives and using truth tables, determine the validity of the ..
Explain why the normal distribution can be used as an approximation to the binomial distribution. What conditions must be met to use the normal distribution to approximate
A rope connects two poles that are 80 feet apart. The function .02x^2+15 models the height the rope is above the ground
Multiple regression equation
Probability Based on Order and Random Selection, Four couples, each consisting of one man and one woman, are seated at a circular table. Assuming that each different order is equally likely,
Sufficient evidence to suggest that the democratic candidate.
for the remaining 30% you choose randomly among the 5 answers. What percent of the answers should you expect to get right? learning about conditional probability and independence
Find the probability that a male resident who was newly diagnosed with AIDS in 1998 contracted it via homosexual contact. Find the probability that a female resident who was newly diagnosed with AIDS in 1998 contracted it via intravenous drug use.
Using law of cosines for solving the problem.
Evaluate the dimensions of the rectangle of maximum area that can be inscribed in a ellipse
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