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Find the standard deviation, , for the binomial distribution which has the stated values of n and p. Round your answer to the nearest hundredth.
n = 639; p = 0.7
14.85 9.17 11.58 15.70
Suppose that ydx + (yx^2-x)dy = 0 has an integrating factor that is a function of x alone [i.i., mu = mu(x)]. Find the integrating factor and use it to solve the differential equation.
To estimate animal populations, biologists count the total number of animals in a small section of a habitat. The total population of animals is directly proportional to the size of the habitat (in acres) polled.
Determine what the Singleton bound, the sphere-packing bound and the Varshamor-Gilbert bound say about the maximum number of information bits that codewords with ten check bits can have if the codewords are protected from 3 or fewer errors.
Write an equation and solve: Each month an employee has $75 invested in a stock investment plan. This amounts to 5 percent of the employee's monthly salary. Find the monthly salary.
The company has 340 hours of labor available each week and can afford to buy $2250 worth of materials. How many recliners and how many sofas can be produced if all labor hours and all materials are used?
find the limit of the sequence {an} = 3n^2+1/n^2-2. also, does the sequence converge or diverge and why? does the series converge or diverge and why?
Show that the functions x and x^2 are orthogonal in P5 with inner product defined by ( =sum from i=1 to n of p(xi)*q*(xi) ) where xi=(i-3)/2 for i=1,...,5.
Relationship between Standard error
Find the directional derivative of the function at the given point in the direction of the vector v.
The average trunk diameter of a pine tree is greater than the average diameter of a spruce tree.
Let the sum from n=m to infinity of a_n be a series of real numbers converging to x, and let k be an integer. Then the sum from n=m+k to infinity of a_n-k also converges to x.
a spherical wood bead is formed by taking a sphere of radius 5 mm and drilling out a cylindrical hole. The hole has a radius of 2 mm. What is the volume of the resulting bead? (Use Volume by slicing methord to solve this problem in Calculus.)
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