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The graph of f(x), a polynomial function, is shown below as a solid blue curve. The dashed curves are First, determine which of the dashed curves corresponds to f'(x) and f" (1). Then, drag each of the movable points, f'(x) and f"(x). initially placed on the upper left corner of the graph window, to the points whose y-coordinates match f'(-4) and f"(-2). Place the movable points as close to your chosen coordinates as possible. Provide your answer below: f(-4) Of"(-2) -10 7(*) 10 10

The graph of f(x), a polynomial function, is shown below as a solid blue curve. The dashed curves are First, determine which of the dashed curves corresponds to f'(x) and f" (1). Then, drag each of the movable points, f'(x) and f"(x). initially placed on the upper left corner of the graph window, to the points whose y-coordinates match f'(-4) and f"(-2). Place the movable points as close to your chosen coordinates as possible. Provide your answer below: f(-4) Of"(-2) -10 7(*) 10 10

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Short answer and clear the points on the graph.  

The graph of f(z), a polynomial function, is shown below as a solid blue curve. The dashed curves are First, determine which of the dashed curves corresponds to f'(x) and f" (1). Then, drag each of the movable points, e f'(x) and f" (1). initially placed on the upper left corner of the graph window, to the points whose y-coordinates match f'(-4) and f"(-2). Place the movable points as close to your chosen coordinates as possible. Provide your answer below: -10 f(-4) 1 1 f"(-2) 1 7(0) 10 -10 10
Transcribed Image Text:The graph of f(z), a polynomial function, is shown below as a solid blue curve. The dashed curves are First, determine which of the dashed curves corresponds to f'(x) and f" (1). Then, drag each of the movable points, e f'(x) and f" (1). initially placed on the upper left corner of the graph window, to the points whose y-coordinates match f'(-4) and f"(-2). Place the movable points as close to your chosen coordinates as possible. Provide your answer below: -10 f(-4) 1 1 f"(-2) 1 7(0) 10 -10 10
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