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The owner of Chips etc. produces 2 kinds of chips: Lime (L) and Vinegar (V). He has a limited amount of the 3 ingredients used to produce these chips available for his next production run: 4800 ounces of salt, 9600 ounces of flour, and 2000 ounces of herbs. A bag of Lime chips requires 2 ounces of salt, 6 ounces of flour, and 1 ounce of herbs to produce; while a bag of Vinegar chips requires 3 ounces of salt, 8 ounces of flour, and 2 ounces of herbs. Profits for a bag of Lime chips are $0.40, and for a bag of Vinegar chips $0.50. Which of the following is not a feasible production combination?
A salesperson's weekly paycheck is 50% more than her coworker's paycheck. The two paychecks total $660. Find the amount of each paycheck.
If the sample size is 100, construct a 95% confidence interval estimate of the population proportion of individuals who trust business to "do what is right."
find the best time for the trip. what total income will be received?
In a four-factor analysis used in a multifactor evaluation process, it is desired to have the F1 importance weight four times as much as the F2 importance weight.
A poster has an area of 190 inches squared with 1 inch margins at the bottom and sides and a 3 inch margin at the top. What dimensions will give the largest printed area?
The edge of a cube was found to be 80 cm with a possible error of 0.3 cm. Use differentials to estimate the maximum possible error in the calculated volume of the cube.
When we need to find eigenvalues and eigenvectors in algebra, we start by finding the characteristic polynomial of a matrix. In this problem, we will find the characteristic polynomial of a matrix, A.
The stopping distance of a car after the brakes have been applied varies directly as the square of the speed. If a car traveling at 60 mph can stop in 180 ft., what is the distance needed to stop the same car traveling at 70 mph?
how much money do they need to invest now to reach their goal?
Factor the polynomial and state the multiplicity of each zero and zeroes of a real polynomial
If F is a field, prove that the field of fractions of F[[x]] is the ring F((x)) of formal Laurent series. Show that the field of fractions of the power series ring Z[[x]] is properly contained in the field of Laurent series Q((x)).
Write a linear-time Boolean function HEAP(T:BINARY_TREE) which returns TRUE is T is a heap, i.e., it is partially ordered. Assume that T is represented using pointers to left and right children.
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