Hi guys,
I still can not solve the following functions and needed help.
Wanted is a closed (start point and end point are the same), convexer functiongraph
(Convex> Links curvature (positive) f '' (x)> 0; counterclockwisedirection).
Curvature behavior of a function: Differential calculus 2nd derivative
This functiongraph consists of 13 distances (13 seconds time duration) with the length s.
In the 13 timeintervals is each distance s curved (curvature: deg/Time [°/s]), for example to 2*s [°/s],
or no curvature (Distance s is smooth) is 0 [°/s] or 0*s [°/s].
Example of the degree [°] a curvature of a distance s is "2*s [°]" or "0 [°]" or "0*s [°]".
Table of the curvature of distance s per time interval.
Time ______curvature degree / time [°/s]
1________________ {0*s [°/s]} ___ no curvature
2________________ {0*s [°/s]} ___ no curvature
3________________ {0*s [°/s]} ___ no curvature
4________________ {1*s [°/s]}
5________________ {0*s [°/s]} ___ no curvature
6________________ {2*s [°/s]}
7________________ {0*s [°/s]} ___ no curvature
8________________ {2*s [°/s]}
9________________ {1*s [°/s]}
10 _______________{2*s [°/s]}
11 _______________{0*s [°/s]} ___ no curvature
12 _______________{4*s [°/s]}
13 _______________{0*s [°/s]} ___ no curvature
From this table, is a function equation can be created with the corresponding function graph.
If the task should be somewhat unclear, please ask me!
I would be happy with simple words to get a detailed explanation, easy to understand.
Thanks advance!
Best greetings
I still can not solve the following functions and needed help.
Wanted is a closed (start point and end point are the same), convexer functiongraph
(Convex> Links curvature (positive) f '' (x)> 0; counterclockwisedirection).
Curvature behavior of a function: Differential calculus 2nd derivative
This functiongraph consists of 13 distances (13 seconds time duration) with the length s.
In the 13 timeintervals is each distance s curved (curvature: deg/Time [°/s]), for example to 2*s [°/s],
or no curvature (Distance s is smooth) is 0 [°/s] or 0*s [°/s].
Example of the degree [°] a curvature of a distance s is "2*s [°]" or "0 [°]" or "0*s [°]".
Table of the curvature of distance s per time interval.
Time
1________________ {0*s [°/s]} ___ no curvature
2________________ {0*s [°/s]} ___ no curvature
3________________ {0*s [°/s]} ___ no curvature
4________________ {1*s [°/s]}
5________________ {0*s [°/s]} ___ no curvature
6________________ {2*s [°/s]}
7________________ {0*s [°/s]} ___ no curvature
8________________ {2*s [°/s]}
9________________ {1*s [°/s]}
10 _______________{2*s [°/s]}
11 _______________{0*s [°/s]} ___ no curvature
12 _______________{4*s [°/s]}
13 _______________{0*s [°/s]} ___ no curvature
If the task should be somewhat unclear, please ask me!
I would be happy with simple words to get a detailed explanation, easy to understand.
Thanks advance!
Best greetings
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