Match Graph of Each Function...1

in graphs from (a)-(d) we can find that the numbers of points with derivatives 0 are 2,0,1,3 respectively
and, in I-IV the numbers of points that interact with x-axis are 1,2,3,0, respectively
thus, from the above, we can get the answer:

(a) goes with ( II)
(b) goes with IV
(c) goes with I
(d) goes with III

extra explanation for (b)
(b) goes with IV, because the function in b is Increasing (f '>0), decreasing (f ' <0) and then increasing (f ' >0) .
The derivative along each segment is a constant (that's why the graph of its derivative has 3 horizontal line segments)
 
in graphs from (a)-(d) we can find that the numbers of points with derivatives 0 are 2,0,1,3 respectively
and, in I-IV the numbers of points that interact with x-axis are 1,2,3,0, respectively
thus, from the above, we can get the answer:

(a) goes with ( II)
(b) goes with IV
(c) goes with I
(d) goes with III

extra explanation for (b)
(b) goes with IV, because the function in b is Increasing (f '>0), decreasing (f ' <0) and then increasing (f ' >0) .
The derivative along each segment is a constant (that's why the graph of its derivative has 3 horizontal line segments)

Thanks for doing (a) through (d) but I requested (a) and (b) only as a guide for me to do the rest.
 
in graphs from (a)-(d) we can find that the numbers of points with derivatives 0 are 2,0,1,3 respectively
and, in I-IV the numbers of points that interact with x-axis are 1,2,3,0, respectively
thus, from the above, we can get the answer:

(a) goes with ( II)
(b) goes with IV
(c) goes with I
(d) goes with III

extra explanation for (b)
(b) goes with IV, because the function in b is Increasing (f '>0), decreasing (f ' <0) and then increasing (f ' >0) .
The derivative along each segment is a constant (that's why the graph of its derivative has 3 horizontal line segments)

You did more than requested here.
Therefore, no need for


Match Graph of Each Function...2.
 


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