A sidewalk in a public park is to be constructed from a restroom at point $A$ to the street at point $C$ , and another sidewalk is to be constructed from point $C$ to a swimming pool at point $B$ . Distances are shown in the figure provided. Find the distance $x$ which will minimize the combined length of the two sidewalks. What is the total length of the sidewalk to be constructed?

Question

A sidewalk in a public park is to be constructed from a restroom at point

A

to the street at point

C

, and another sidewalk is to be constructed from point

C

to a swimming pool at point

B

. Distances are shown in the figure provided. Find the distance

x

which will minimize the combined length of the two sidewalks. What is the total length of the sidewalk to be constructed?
A sidewalk in a public park is to be constructed from a restroom at point A to the street at point C , and another sidewalk is to be constructed from point C to a swimming pool at point B . Distances are shown in the figure provided. Find the distance x which will minimize the combined length of the two sidewalks. What is the total length of the sidewalk to be constructed?

A sidewalk in a public park is to be constructed from a restroom at point A to the street at point C , and another sidewalk is to be constructed from point C to a swimming pool at point B . Distances are shown in the figure provided. Find the distance x which will minimize the combined length of the two sidewalks. What is the total length of the sidewalk to be constructed?

Quizplus · Accepted Answer

The Answer of A sidewalk in a public park is to be constructed from a restroom at point $A$ to the street at point $C$, and another sidewalk is to be constructed from point $C$ to a swimming pool at point $B$. Distances are shown in the figure provided. Find the distance $x$ which will minimize the combined length of the two sidewalks. What is the total length of the sidewalk to be constructed?

A Sidewalk in a Public Park Is to Be Constructed AAA

A Sidewalk in a Public Park Is to Be Constructed $A$