Respuesta :
To find the distance from the first tree to the fifth tree, we can use the information given. Calculate the distance between each tree. Since there are 7 trees in total, there are 6 distance between the trees. To find the distance between each tree, we divide the total distance by the number of distances: 48 meters divided by 6 distances = 8 meters. So, each distance between the trees is 8 meters. To find the distance from the first tree to the fifth tree, add the distances between the first, second, third, and fourth trees. First tree to second tree: 8 meters | second tree to third tree: 8 meters | Third three to fourth tree: 8 meters | fourth tree to fifth tree:8
Adding all these together we get 32 meters. Therefore, the distance from the the first tree to the fifth tree is 32 meters.
Adding all these together we get 32 meters. Therefore, the distance from the the first tree to the fifth tree is 32 meters.
Answer:
32 meters
Step-by-step explanation:
If there are 7 trees in a row and the distance from the first tree to the last tree is 48 meters, we can use this information to find the distance from the first tree to the fifth tree.
Let's denote the distance between consecutive trees as [tex](d)[/tex].
Since there are 6 intervals between 7 trees, the total distance between the first and the last tree is the sum of these intervals:
[tex] \textsf{Total distance} = 6d [/tex]
Given that the total distance is 48 meters, we can set up the equation:
[tex] 6d = 48 [/tex]
Now, solve for [tex]d[/tex]:
[tex] d = \dfrac{48}{6} [/tex]
[tex] d = 8 [/tex]
So, the distance between consecutive trees is 8 meters.
To find the distance from the first tree to the fifth tree, we need to consider the four intervals between them. The distance is:
[tex] \textsf{Distance to the fifth tree} = 4d [/tex]
[tex] \textsf{Distance to the fifth tree} = 4 \times 8 [/tex]
[tex] \textsf{Distance to the fifth tree} = 32 [/tex]
Therefore, the distance from the first tree to the fifth tree is 32 meters.