Question

Developers from two towns want to connect their towns to a highway. Let (x) be as shown. Find both the value of (x) that solves the developers' problem and the minimum total distance.

A) ( x = 0 ), Minimum distance = ( d₁ + d₂ )
B) ( x = 10 ), Minimum distance = ( d₁ + d₂ )
C) ( x = 5 ), Minimum distance = ( d₁ + d₂ )
D) ( x = 15 ), Minimum distance = ( d₁ + d₂ )

Answer 1

To find the value of x that solves the problem and the minimum total distance, we need to consider the distances involved. We cannot provide a definitive answer without more information about the distances d1 and d2.

Step-by-step explanation:

The developers want to connect their towns to a highway, and they have different options for the value of x. To find the value of x that solves the problem and the minimum total distance, we need to consider the distances involved. Let's analyze each option:

A) When x = 0, the minimum distance is d1 + d2.

B) When x = 10, the minimum distance is d1 + d2.

C) When x = 5, the minimum distance is d1 + d2.

D) When x = 15, the minimum distance is d1 + d2.

To determine the value of x that minimizes the distance, we need to calculate the distances d1 and d2, and then sum them up. We cannot provide a definitive answer without more information about the distances d1 and d2. Can you please provide the values of d1 and d2?