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Think back to the Getting Started discussion of a math course which is Math Proof/ Problem solving you were asked your thoughts on proof and problem solving. After completing this course, what are your current thoughts on proofs and problem solving? What makes writing proofs so unique in mathematics
Many people know that the weight of an object varies on different planets, but did you know that the weight of an object on Earth also varies according to the elevation of the object?
Use a graphing utility to graph A(x) and determine the dimensions of an open box with the smallest surface area possible.
Given that 28.4% of all possible observations of the variable are less than 19, determine the area under the density curve that lies to the right of 19
How long should each piece of the wire be to minimize the total area? What is the radius of the circle? How long is each side of the square?
How much money does Alonzo have
Let (a, b) ⊆ R be a non-degenerate open bounded interval, and let f: (a, b) → R be a function. Prove that F is continuous
The area of a trapezoid is 780 cm. The shorter base is 48 cm and the height is 15 cm. Find the length of the other base.
Design a rectangular milk carton box of width w, length l, and height h which holds 620 cm3 of milk. The sides of the box cost 3 cents/cm2 and the top and bottom cost 6 cents/cm2. Find the dimensions of the box that minimize the total cost of mate..
A thin wire has the shape of the first-quadrant part of the circle with center the origin and radius c. If the density function is ρ(x, y) = kxy, find the mass and center of mass of the wire.
why the set {T (v1), T (v2), T (v3)} is linearly dependent.
The function defined below satisfies Rolle's Theorem on the given interval. Find the value of c in the interval (-4, -2)where f'(c)=0.
How do you make a decision in this situation? Also, how can one come up with the probability of success (or failure)?
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