Fill the 4 gal bucket and empty it into the 7 gal bucket. Fill the 4 gal bucket and then fill the 7 gal bucket from the 4 gal. This leaves 1 Gallon in the 4 gallon bucket. Empty the 7 gallon bucket and pour the gallon from the 4 gal lbucket into it. Fill the 4 gal bucket and pour it into the 7 gal bucket. You then have 5 gallons in the 7 gallon bucket.
# Start with empty buckets, and carry them to the well. # (Note that the larger is the 7-gallon bucket, and the smaller is the 4-gallon bucket.) # Fill the 4-gallon bucket with water to the top. # Empty all the water from the 4-gallon bucket into the 7-gallon bucket. # (Note that there is room in the 7-gallon bucket for exactly 3 more gallons.) # Fill the 4-gallon bucket again. # Pour from the 4-gallon bucket into the 7-gallon bucket all the water that will fit, spilling none. # (Note that since there was room for only 3 more gallons in the 7-gallon bucket, you now have 1 gallon left in the 4-gallon bucket.) # Dump out all the water from the 7-gallon bucket. (Pour it back into the well or onto some flowers so it's not wasted.) # Pour the 1 gallon of water that remains in the 4-gallon bucket into the empty 7-gallon bucket. # Refill the 4-gallon bucket completely. # Pour all the 4 gallons from the 4-gallon bucket into the 7-gallon bucket. # (Note that since the 7-gallon bucket had 1 gallon already and you added 4 gallons, you now have 5 gallons of water in the 7-gallon bucket!) # Bring back your 7-gallon bucket that's holding exactly 5 gallons of water. (Bring your 4-gallon bucket back too, in case you want to play again!)
The notation below gives the amount of liquid (in gallons) in the 5 gallon bucket followed by the 7 gallon bucket.Fill 5G bucket (5, 0)Empty 5G into 7G (0, 5)Fill 5G again (5, 5)Pour as much as possible from 5G into 7G (3, 7)Empty 7G (3, 0)Pour from 5G to 7G (0, 3)Fill 5G again (5, 3)Pour as much as possible from 5G into 7G (1, 7)Done - you have 1 gallon in the 5G bucket.
Fill the 7lt bucket and use this to fill the 3lt bucket leaving 4 lts in the 7lt bucket. Empty the 3lt bucket and then 1/3rd fill again This will leave 2lts in the 7lt bucket.
This method works with any such problem, as long as the two buckets' liter-capacities (or gallon capacities, etc.) have no common factors, or else the common factors are also factors of the amount you're trying to measure. Fill the 7-liter bucket, and empty 5 liters of it into the 5-liter bucket; then dump out the 5 liters. Two liters will remain in the 7-liter bucket; transfer them to the 5-liter bucket. Fill the 7-liter bucket again, and empty enough of the bucket into the 5-liter bucket to fill it. That should only be 3 liters transfered, leaving 4 liters left in the 7-liter bucket. QED.
Fill the 1 gallon bucket and ignore the other.
you fill the 3 gallon bucket into the 5 gallon bucket twice 2 *3 6 gallons but the 5 gallon will only overflow once it hits 5 gallons. You get the 1 gallon half in the 3 gallon bucket and dump the water out of the 5 gallon bucket. You pour the 1 gallon left from the 3 gallon bucket into the 5 gallon bucket and then refill the 3 gallon bucket and put the 3 gallons in making 4 gallons.
Fill the 4 gal bucket and empty it into the 7 gal bucket. Fill the 4 gal bucket and then fill the 7 gal bucket from the 4 gal. This leaves 1 Gallon in the 4 gallon bucket. Empty the 7 gallon bucket and pour the gallon from the 4 gal lbucket into it. Fill the 4 gal bucket and pour it into the 7 gal bucket. You then have 5 gallons in the 7 gallon bucket.
First, fill up the 5 gallon bucket. Then, pour the contents in the 5 gallon bucket into the 3 gallon bucket. This leaves 2 gallons left in the 5 gallon bucket. Pour the 2 gallons into the 3rd container. Now, fill the 5 gallon bucket again and pour the full 5 gallons into the 3rd container. This gives you 7 gallons.
There are 8 pints in 1 gallon, so a 6-gallon bucket would require 48 pints of water to fill.
mabey 2,000,000
# Start with empty buckets, and carry them to the well. # (Note that the larger is the 7-gallon bucket, and the smaller is the 4-gallon bucket.) # Fill the 4-gallon bucket with water to the top. # Empty all the water from the 4-gallon bucket into the 7-gallon bucket. # (Note that there is room in the 7-gallon bucket for exactly 3 more gallons.) # Fill the 4-gallon bucket again. # Pour from the 4-gallon bucket into the 7-gallon bucket all the water that will fit, spilling none. # (Note that since there was room for only 3 more gallons in the 7-gallon bucket, you now have 1 gallon left in the 4-gallon bucket.) # Dump out all the water from the 7-gallon bucket. (Pour it back into the well or onto some flowers so it's not wasted.) # Pour the 1 gallon of water that remains in the 4-gallon bucket into the empty 7-gallon bucket. # Refill the 4-gallon bucket completely. # Pour all the 4 gallons from the 4-gallon bucket into the 7-gallon bucket. # (Note that since the 7-gallon bucket had 1 gallon already and you added 4 gallons, you now have 5 gallons of water in the 7-gallon bucket!) # Bring back your 7-gallon bucket that's holding exactly 5 gallons of water. (Bring your 4-gallon bucket back too, in case you want to play again!)
Send me 20,000,000 nickels and I'll put them in a 5 gallon bucket counting as I go and then I'll tell you.
fill the 7 gallon bucket, dump it into the 5 gallon bucket and save the remaining 2 gallons, repeat and you have 4 gallons.
Approximately 2.5-3 gallons of potting soil will fill up a 5-gallon bucket, leaving some space at the top for watering and root growth. It is recommended to not fill the bucket entirely to allow for adequate drainage and prevent overflow.
32,000, $320.00
To determine how many Morgan silver dollars can fill a five-gallon bucket, we first need to calculate the volume of a single Morgan silver dollar. The diameter of a Morgan silver dollar is approximately 38.1 mm, with a thickness of around 2.4 mm. Using these measurements, we can calculate the volume of a single coin. Once we have the volume of a single coin, we can then calculate how many of these coins would fit into a five-gallon bucket, which has a volume of 18,927 cubic centimeters.