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What is the difference between linear algebra and calculus?
Example: Algebra will show you how quickly the gallon will fill over time. Calculus will show you how quickly the gallon will fill over time while it is also being slowly drained.
How many times will you need to fill up going 700 miles at 75 mph with 30 miles per gallon on a 18 gallon tank?
Assuming you go all the way to empty each time, you would need to fill up 1.3 times.
How can you measure out exactly six gallons of water using only a 4 gallon container and a 9 gallon container?
Well, honey, it's simple math. Fill up the 9 gallon container, pour it into the 4 gallon container until it's full, leaving you with 5 gallons in the 9 gallon container. Then empty out the 4 gallon container, pour the remaining 5 gallons from the 9 gallon container into the 4 gallon container, and finally fill up the 9 gallon container again. Voila, you've got yourself 6 gallons of water!
How can you fetch 4 gal of water in one trip with a 5 gal pail and a 3 gal pail both unmarked?
Fill the 3 gal pail and pour into the 5 gal pail. Refill the 3 gal pail and pour two gallons of it into the 5 gallon pail - filling the 5 gallon pail and leaving 1 gallon in the 3 gallon pail. Dump out the 5 gallon pail and pour the remaining 1 gallon from the 3 gallon pail into the 5 gallon pail. Fill the 3 gallon pail one more time and pour that into the 5 gallon pail with the 1 gallon already in it and you have 4 gallons.
How do you find the gallon volume of a hexagon fishtank?
I fill it one gallon at a time until it's full or call up the manufacturer. You could also try.. Measure distance from the middle of one panel to the middle of the opposite panel. Then measure the length of a side panel and multiply it by 1.5. Then measure the height of a side panel. Multiply those three numbers. If you used inches, divide by 231. If you used centimeters, divide by 3785. Round to the nearest gallon. And that's why I just fill it one gallon at a time until it's full or call up the manufacturer..
