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A runoff for a truck consists of aa 500 meter horizontal runway with course gravel to stop the truck. THe mass of the truck is 5000 kg, the coefficient of friction on the gravel is .8A) if the trucks velocity is 20 mts/second. How far will the truck travel on the gravel runoff?B) Find the maximum velocity of the truck to come to a stopat the end of the runoff?
one time each to fill in these circles and make a true equation. One solution is 237 + 654 =891. There are over 300 solutions with 32 different sums. How many can you find?
find the volume of one of the smaller wedges cut from a sphere of radius 27 by two planes that intersect along a diameter at an angle of pi/6.
What sample size is needed for this study? There is a trick in this question!! note that 3200 and 3800 are equally distant from 3500, so think two-sided!
find the sum of the perimeters and the sum of the areas of all the squares, including the initial one.
What is the mean score of all of these students together? Round to one decimal place.
Do you always use the distributive property when multiplying monomials and polynomials? Explain why or why not. In what situations would distribution become important?
find the slope of an object either where you live, where you work, or outside somewhere. Examples might include a ladder positioned against a wall or against a house, a banister on a set of stairs, a slide in a park, etc.
If the roof of the home makes a 45 degree angle with the base of the home, what is the length of the house from ground level to the peak of the roof?
A gravel path of uniform width is to be built around the garden. How wide can the path be if there is enough gravel for 186 square feet?
What is the point of intersection of the two graphs? What information does this give us?
Use the approximate operation counts n2 /2 for back substitution and n3 /3 for elimination to estimate how long it will take to do a complete Gaussian elimination of this size. Round your answer to the nearest second.
Develop the transfer function for the effect of (u) on (y) for the following differential equations, assumong u(0)=0 and y(0)=0.
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