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What about the second equation? How are these examples similar? How are they different? Find a problem in the text that is similar to examples 2, 3, and 4. Post the problems for your classmates to solve.
Lisa has a basketball court that is 30 feet long and has a perimeter of 106 feet. How wide is the court?
Finding formulas for the volume enclosed by a hypersphere in n-dimensional space.
A company finds that its profits can be modelled with the formula P = 67.2x - 4.2x2, where P is the profit in millions of dollars and x is the production (in thousands of units). At what profit level is the model valid? Hint: Look at the discrimin..
Suppose you estimate the quotient 472 ÷ 58 using 500 ÷ 50 and using 420 ÷ 60. Which estimate should give a high estimate? Which estimate should give a low estimate? Explain the reasoning.
A plane flies 420 miles with the wind and 350 miles against the wind in the same length of time. If the speed of the wind is 27 mph, what is the speed of the plane in still air?
how to solve: The cross section of a large telescope diameter of 360 ft and a maximum depth of 36 feet. What is the equation of this parabola?
you intend to create college fund for baby. if you can get an interest rate of 5.3% compounded monthly and want the fund to have value of $123,875 after 17 years, how much should you deposit each month?
A particle passes through the point P = (6, 5, -2) at time t = 4, moving with constant velocity v = i - 3j + 6k. Find parametric equations for the motion of the particle.
A rancher wants to fence in a rectangular area of 124416 square feet and then divide the enclosed area in half with a fence down the middle parallel to one side. What is the shortest length of fence that the rancher can use?
We can use the Pythagorean theorem to solve problems that involve right triangles. Provide an example of a day-to-day situation that involves right triangles and the use of the theorem.
The lateral area of a cone is 558 cm. The radius is 31 cm. Find the slant height to the nearest tenth.
Let D be the linear differential operator defined on the vector space V of infinitely differentiable functions f: R-->R by D(f)=F
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