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Problem 1: If the function f defined by:
Image:
Is continuous everywhere on (-∞,∞), what is the value of f(1)?
1. f(1) = 4
2. f(1) = 5
3. f(1) = 3
4. f(1) = 7
5. f(1) = 6
Problem 2: Locate and classify the discontinuities of f when
f(x) = 2x2 - 4x - 16/4 + 3x - x2
Write equations for Bob and Frank's holdings. Use the variables X and Y to represent the values of shares of Company X and Company Y.
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In a local election, there are eight candidates for five positions as judges on the Supreme Bench. The number of possible outcomes of the election is:
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An army cadet is involved in a compass exercise. He leaves point O and walks 50m due west to point A. He then walks 80m due north to point B and finally 60m on a bearing of 320 deg to point C.
suppose a leprechaun gives you a magic penny that doubles every night. How much money would you have after 7 days?
Discuss the Weierstrass Approximation Theorem. When would you use this theorem? Are there other options for solving these types of problems besides the Weierstrass Approximation Theorem?
what is the volume of the largest rectangular parallelepiped which can be inscribed in the ellipsoid x^2/9 + y^2/16 + z^2/36 = 1?
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