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a spherical wood bead is formed by taking a sphere of radius 5 mm and drilling out a cylindrical hole. The hole has a radius of 2 mm. What is the volume of the resulting bead? (Use Volume by slicing methord to solve this problem in Calculus.)
Explain how to derive the distance formula (assuming that the distance formula is not yet known), first in 2 dimentional and then in 3 dimentional
Solve equations and systems of equations in two variables, formulate real-world problems in terms of linear equations and solve these systems by several commonly applied methods.
Suppose a business purchases a new tractor at an original cost of $42,000. Further, suppose this tractor has a useful life of 8 years and a salvage value of $10,000.
Explain and give examples for the following:- Equivalent sets vs. Equal sets-Cardinality of sets and how cardinality relates to the number of subsets of a set
What is the markup percentage for a box of ginger tea and create the formula that will give you the ginger tea markup percentage.
Confidence interval for population proportion of drug test.
Find the area of a sector having a central angle of 60° in a circle of radius 8 inches. Find the perimeter and area of a circular sector whose angle is 3.5 radians if the circumference of the circle is 58 ft.
Given a rational function, identify a method which can be used to determine if there is a vertical asymptote.
Prove that if M is a maximal ideal of S and phi is surjective then phi^-1(M) is maximal ideal of R. Give an example to show that this need not be the case if phi is not surjective.
To determine the number of deer in a game preserve, a forest ranger catches 230 deer, tags them,& release them. Later 146 deer are caught, and it is found that 21 are tagged. Estimate how many in the game or preserve.
Important information about Normal Probability, Confidence Interval & Sample Size, These are some of the questions I've run into and need help for. I'm unable to solve some of these problems. I'm studying for my final next week and I'm preparing f..
Select and discuss two examples of real life objects that incorporate the parabolic shape. Explain why the parabolic shape was used for the objects.
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