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Question: Mae Swift is married and has a gross weekly salary of $783. She has $32 in adjustments to income for tax-exempt health insurance and claims two withholding allowances. Use the tax tables to find the federal tax withholding to be deducted from her weekly salary.
describe the possible echelon forms of the matrix
Estimate the volume V of the mound by computing the average of the two Riemann sums4,3 with lower-left and upper-right vertices of the sub rectangles as sample points.
A paper bag contains a mixture of three types of candy. There are ten gum balls, seven candy bars, and three packages of toffee. Suppose a game is played in which a candy is randomly taken from the bag
a gate in an irrigation canal is constructed in the form of a trapezoid 3 ft wide at the bottom, 5 ft wide at the top, and 2 ft high. it is placed vertically in the canal so water just covers the gate. find the hydrostatic force on one side of the..
Use cylindrical coordinates to evaluate the triple integral Ex2+y2dV , where E is the solid bounded by the circular paraboloid z=16-4x2+y2 and the xy -plane.
Car license plates in California take the form of 1RTY345. If zero cannot be used in the first position and repeats are allowed in the other 6 positions, how many license plates are possible?
Explain how the pigeonhole principle can be used to show that among any 11 integers, at least two must have the same last digit.
find the perimeter of the triangle lying in xyz-space with vertices at the points: (5,-2,3), (4,7,3), and (4,7,9)
Find the rate at which the water is draining from the tank after 5 minutes, 12 minutes, and 20 minutes.
There were 12 who did all the three. Indicate how many could note get any of these ans how many joined only industry service.
A chain store manager has been told by the main office that daily profit, P, is related to the number of clerks working that day, x, according to the function P=-25x^2+300x. What number of clerks will maximize the profit, and what is the maximum p..
Find three positive numbers whose product is to be as large as possible if the sum of the first, twice the second and 9 times the third is 648.
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