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The length of a rectangle is 5 mm longer than its width. Its perimeter is more than 30 mm. Let w equal the width of the rectangle.
Write an expression for the length in terms of the width.
Use expressions for the length and width to write an inequality for the perimeter, on the basis of the given information.
Solve the inequality, clearly indicating the width of the rectangle.
If you know the order of the normalizer N of can you find the generators for N? Give a solid math argument why this is correct and please keep the answer as simple as possible at the same time.
A company produces very unusual CD's for which the variable cost is $12 per CD and the fixed costs are $25,000. They will sell the CD's for $98 each. Let x be the number of CD's produced.
A lamina with constant density p occupies the region under y = sinx, where x is between 0 and pi. Find the moments of inertia Ix and Iy and and the radii of gyration x and y.
a production process requires a fixed cost of $50,000. The variance cost per unit is $25 and the revenue per unit is projected to be $45. Find the break-even point.
a small warehouse has extra space wants to rent storage cages made out of fencing. to make the cages the warehouse
Determine what the bank means when it claims 'virtually all' its customers are served in under 10 minutes. What is the proportion of customers served in under 10 minutes?
explain the difference between the results in part a and part b.
you have 96 ft of fencing to enclose a rectangular pen for your dog. To provide sufficient running space for the dog to exercise, the pen is to be three times as long as it is wide. Find the dimensions of the pen.
what is the difference between the sum of two addends and the estimate of that sum in problem #6. 2667+162=
If the measure of the median of an isosceles trapezoid is 5.5, what are the possible integral masure for the bases?
NCTM math standards to include learning goals & objectives, a lesson plan to include differentiation of instruction to address the diverse needs of students and problem solving strategies plus informal and formal assessments that align with object..
Let D be a Euclidean ring, F its field of quotients. Prove the Gauss lemma for polynomials with coefficients in D factored as product of polynomials with coefficients in F.
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