Answer:
The distance he hiked up the canyon is;

Step-by-step explanation:
Let x represent his speed uphill;
So, since his speed downhill was 1 mph faster than his speed uphill.
his speed down hill is;

The distance uphill is equal to the distance downhill.

Given;
Time uphill = 3 hr
Time downhill = 2 hr
So, let us equate the distance up and down hill.

Since the speed uphill is x which equals 2 mph.
The distance is;

Therefore, the distance he hiked up the canyon is;
