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Write the iterated integral of a function f
A. the triangle with vertices at point (1,1,) , (1,2), (3,0). First find the equations of the three lines representing the sides of the triangle.
b. The region between the line y = (4/pi)x and the graph of y = tan (x) in the first quadrant. First find the point of intersection of the line with the tangent.
c. The region inside the r = 2(1-cos theta) in the upper half plane that lies above the line y = -x. First find the point of intersection of the line with the cardiod. Use polar coordinates to set up the integral.
Let V be a circle lying in S. Then there is a unique plane P in R^3 such that p / S = V ( / = intersection). Recall from analytuc geomerty that
trees occur in various venues in computer science decision trees in algorithms search trees and so on. in linguistics
the number of coins that Josh spots when walking to work is a poisson rv with mean 6. Each coin is equally to be a penny, a nickel, a dime, or a quarter. Josh ignores the pennies but picks up the other coins.
Compute the estimate for the standard error of the difference between two proportions.
Evaluate the name of each pet's owner, the name and animal type of each pet, the street each owner lives on and the number of days that Larry needs to care for the animals for each owner
Why would you ever need to choose the more vague description rather than the most precise? Provide at least two examples when you would actually be forced to use a more vague description of the location of an object.
State two recent virus threats; whether they are minor or the major threats? What software would you utilize to eliminate these threats? Please involve a brief description for each threat and how to eliminate the threat.
Use the Empirical Rule to find what two values 68% of the data will fall between for a data set with a mean of 293 and standard deviation of 19.
Suppose that you have a set, if you remove some things from the set, will the remaining things always contain fewer items in it than the original set ?if so why? if not show with a proof.
Consider a normal population with µ = 25 and Ï? = 8.0. Calculate the standard score for a value x of 23. Calculate the standard score for a randomly selected sample of 45 with X(line on top)= 23.
A power pseudo-random number generator is the following: start with a prime p, exponent d>1 and seed x0 such that (d,p-1)=1. Then form xn+1=xnd(mod p) for each n. a)Determine the period of the random number generator in terms of p, d and x0.
This short answer problem is basically belongs to Mathematics. It is about calculating the number of tigers in an enchanted rainforest with a given equation. The solution has the calculations in detail.
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