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The potential energy of a particle varies with x as shown in Figure 1. At which point(s) does the force have the greatest magnitude? Choose all that apply. (a) Point a (b) Point b (c) Point c (d) Point d (e) Point e (f) Point f

The potential energy of a particle varies with x as shown in Figure 1. At which point(s) does the force have the greatest magnitude? Choose all that apply. (a) Point a (b) Point b (c) Point c (d) Point d (e) Point e (f) Point f

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The potential energy of a particle varies with x as shown in Figure 1. At which point(s) does the force have the greatest magnitude? Choose all that apply.

(a) Point a

(b) Point b

(c) Point c

(d) Point d

(e) Point e

(f) Point f

**Figure 1: Graph of a Function** The diagram presents a graph depicting a curve plotted over a two-dimensional coordinate system with axes labeled as \( U \) (vertical) and \( x \) (horizontal). Key points labeled on the curve include \( a \), \( b \), \( c \), \( d \), \( e \), and \( f \). **Description:** - The graph begins at point \( a \) at a low position on the vertical \( U \)-axis and rises to point \( b \), indicating an increase. - From point \( b \), the curve descends through point \( c \) and further drops to point \( d \), reaching a lower position. - The curve then ascends from point \( d \) to point \( e \), followed by another rise to point \( f \). - Post point \( f \), the curve gradually declines. This graph likely represents a function or a data set where the value \( U \) changes with respect to \( x \). Understanding the changes in the graph can elucidate trends or behaviors in specific contexts like physics, economics, or other fields of study.
Transcribed Image Text:**Figure 1: Graph of a Function** The diagram presents a graph depicting a curve plotted over a two-dimensional coordinate system with axes labeled as \( U \) (vertical) and \( x \) (horizontal). Key points labeled on the curve include \( a \), \( b \), \( c \), \( d \), \( e \), and \( f \). **Description:** - The graph begins at point \( a \) at a low position on the vertical \( U \)-axis and rises to point \( b \), indicating an increase. - From point \( b \), the curve descends through point \( c \) and further drops to point \( d \), reaching a lower position. - The curve then ascends from point \( d \) to point \( e \), followed by another rise to point \( f \). - Post point \( f \), the curve gradually declines. This graph likely represents a function or a data set where the value \( U \) changes with respect to \( x \). Understanding the changes in the graph can elucidate trends or behaviors in specific contexts like physics, economics, or other fields of study.
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