Question

in this township each street will have 6 street lights; on the one side of the street on pavements et light will be on the last house of the side of the street. the 5 house's pavement, the 2 on the house pavement; the 3 ement and the 4th on the 17th house's pavement. The street light. Indicate firet 4 of the number sequence in this pattern in terms of the number of house wher the street light is positioned and find the constant difference.

Answer 1

To find the constant difference, we can subtract the position of the street light in one step from the position of the street light in the next step. The constant difference is 2, since the pattern moves from the last house to the 5th house, then from the 5th house to the 2nd house, and finally from the 2nd house to the 3rd house.

Step-by-step explanation:

The pattern described in the question can be represented as follows:

1. The street light is positioned on the last house of the street.
2. The street light is positioned on the 5th house's pavement.
3. The street light is positioned on the 2nd house's pavement.
4. The street light is positioned on the 3rd house's pavement.

To find the constant difference, we can subtract the position of the street light in one step from the position of the street light in the next step. The constant difference is 2, since the pattern moves from the last house to the 5th house, then from the 5th house to the 2nd house, and finally from the 2nd house to the 3rd house.