while john is traveling along an interstate highway, he notices a 160-mile marker as he passes through town. later john passes another mile marker, 115.
a. what is the distance between town and john's current location?
b.what is john's current location?
a. d = 115-160 = -45 miles.
The negative sign means the number decreased.
b A decreasing marker number means you are traveling South or West. Therefore,
John is 45 miles South or West of town.
While John is traveling along an interstate
highway, he notices a 167 mi marker as he
passes through town. Later John passes a
104 mi marker.
a. To find the distance between town and John's current location, we need to subtract the smaller mile marker from the larger mile marker.
Distance = Larger Mile Marker - Smaller Mile Marker
Distance = 160 - 115
Distance = 45 miles
Therefore, the distance between town and John's current location is 45 miles.
b. To determine John's current location, we need to subtract the smaller mile marker from the larger mile marker.
John's Current Location = Larger Mile Marker - Distance
John's Current Location = 160 - 45
John's Current Location = 115
Therefore, John's current location is at mile marker 115.
To answer these questions, we need to use a bit of basic math. Here's how you can find the answers:
a. To calculate the distance between town and John's current location, we need to find the difference between the two mile markers he passed.
Distance = Second Mile Marker - First Mile Marker
In this case, the first mile marker is 160 and the second mile marker is 115.
So, Distance = 115 - 160 = -45 (miles)
Since a negative distance doesn't make sense in this context, we can assume that John's current location is 45 miles away from the town, in the opposite direction of his travel.
b. John's current location can be determined based on the mile marker he passed. Since he noticed the 160-mile marker as he passed through town, we know that his current location is somewhere beyond that marker.
Therefore, John's current location can be described as somewhere past the 160-mile marker, but before the 115-mile marker. Based on the given information, we cannot determine the exact position without additional data.