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A cylindrical tin can (with lid) is 12 cm high with 4 cm radius. The wall thickness of the can is designed to be 0.04 cm. Derive an equation using differentials to estimate the change in the amount of metal in the can as a function of a change in the wall thickness.
Probability : Dice and Payoff c) in part a, if you bet one dollar that a sum of 10 will turn up, what should the house pay (plus returning your one dollar bet) if a sum of 10 turns up for the game to be fair?
The gravitational force between Mars and an object near its surface is much lower than the force between an object on Earth's surface and Earth's surface and Earth. If the speed of a hammer, when dropped, increases from 0.0m/s to 15.0m/s in 4.0..
One common type of calculation that is made frequently out there in the real world is a "fixed and variable cost problem" - what I call a Garfield problem because it's a "lump and per" scenario. What is your total cost per month? Approximately how ..
A public storage company charges new customers an initial fee of $10.50. Each month of storage costs $13.50.
A mini license plate for a toy car must consist of a letter followed by two numbers. Each letter must be a C, A or R. Each number must be a 3 or 7. Repetition of digits is permitted.
A home-based company produces both hand-knitted scarves and sweaters. The scarves take 2 hours of labor to produce, and the sweaters take 14 hours.
If a person stands at the end of the shadow and looks up to the top of the building, what is the angle of the person's eyes to the top of the building (to the nearest hundredth of a degree)? (Assume the person's eyes are 5 feet above ground level...
Show that B is convex
An objective function is to be maximized given the following constraints: x+2y=4, x-y=1, x=0, y=0. Find the vertices of the set of feasible solutions.
960 students...... here are 6 times more bus riders than car riders and walkers are 12 the total of the bus riders. how
Please use Dimensional analysis technique and show your work. What s the length in meters of a 300. ft football field?
Explain what happens to the Least Squares equation in this case. Contrast this with what happens when you multiply each x-value by 2 and then recalcuate the Least Squares equation.
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