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What Is The Geometric Meaning Of Third Derivative Of A Function At A Point?

What is the function with a third-degree, with zeros of -3,-2, and 1, and passes through the point (2,7)?

  • Answer:

    Any number can be represented as a binary value, although this system of notation is unwieldy and inefficient, since it works on powers of 2. For example, '7' is '111' (1 in the 1's place, 1 in the 2's place, and 1 in the 4's place, or 1+2+4=7), and '8' is '1000' (1 in the 8's place and zero in the 1, 2, and 4 places).

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