The graph below shows the derivative F' (t). If F (0) = 5, find the values of F (2), F (5), and F (6). Graph F (t). (Note: Make sure you graph the "anchor" points of F (t) fairly; i.e., don't draw your curve flat if the derivative is not zero and vice versa.) F'(t) Area = 5 Area = 10 5 Area = 16 2.
The graph below shows the derivative F' (t). If F (0) = 5, find the values of F (2), F (5), and F (6). Graph F (t). (Note: Make sure you graph the "anchor" points of F (t) fairly; i.e., don't draw your curve flat if the derivative is not zero and vice versa.) F'(t) Area = 5 Area = 10 5 Area = 16 2.
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
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Transcribed Image Text:The graph below shows the derivative F' (t). If F (0) = 5, find the values of F (2), F (5), and
F (6). Graph F (t). (Note: Make sure you graph the "anchor" points of F (t) fairly; i.e., don't draw
your curve flat if the derivative is not zero and vice versa.)
F'(t)
Area = 5
Area = 10
%3D
%3D
1
2.
5.
Area = 16
3.
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