xbyxeqwhat
New member
- Joined
- Apr 18, 2016
- Messages
- 5
There's this problem I ran into on khan academy.
"
Starting at home, Omar traveled uphill to the gift store for 303030 minutes at just 101010 mph. He then traveled back home along the same path downhill at a speed of 3030 mph.
What is his average speed for the entire trip from home to the gift store and back?
"
I'm confused about how they carry out the calculation. distance uphill=speed uphill×time uphill
=10 mph × 30 minutes × 1 hour/60 minutes
=5 miles
time downhill=distance downhill/speed downhill=
=5 miles/30 mph × 60 minutes/1 hour
=10 minutes
What I'm confused about is how do you know in which case to put hour over minutes or minutes over hours.
"
Starting at home, Omar traveled uphill to the gift store for 303030 minutes at just 101010 mph. He then traveled back home along the same path downhill at a speed of 3030 mph.
What is his average speed for the entire trip from home to the gift store and back?
"
I'm confused about how they carry out the calculation. distance uphill=speed uphill×time uphill
=10 mph × 30 minutes × 1 hour/60 minutes
=5 miles
time downhill=distance downhill/speed downhill=
=5 miles/30 mph × 60 minutes/1 hour
=10 minutes
What I'm confused about is how do you know in which case to put hour over minutes or minutes over hours.