How many golf balls can fit on a 747?
When packed randomly it will be approximately 64%. Golf ball volume is: 2.5 inches cubed. A commonly sited volume for a 747 is 63,160,000 cubic inches. If we assume you had a ton of time and perfectly packed the plane, you would get a used volume of 46,738,400 cubic inches or 18,695,360 golf balls.
How many golf balls fit in a cubic foot?
Therefore a total of 696 golf balls will fit inside 1 cubic foot. An average golf balls weighs 1.620 ounces (45.93 g). This is the maximum weight a golf ball is allowed to be use for tournament play. This is why most golf balls you’ll find for weight around 46 grams.
How many golf balls would it take to fly a plane?
Good luck in picking them all up from the wreckage. If you actually wanted actually to fly as many golf balls as possible, you could pour in about 2,917,483 loose golf balls or better, about 2,855,296 if you put them in boxes, which would be inside the specification of 134,000 Kg maximum revenue payload.
What are the regulations for the size of golf balls?
Golf ball Size Regulations 1 The shape of the golf ball must not be asymmetrical. 2 The weight of the golf ball must not exceed 1.620 ounces (45.93 grams). 3 The size of the golf ball must be a minimum of 1.680 inches (42.67 mm). More ...
How many golf balls can fit in a 747?
At three cubic inches per ball, a 747 could hold 10,368,000 balls. However, spheres do not fit perfectly together.
How many golf balls can fit in a suitcase?
You could fit 1145 golf balls in a standard sized Suitcase, assuming you fill the Suitcase with efficient packing of golf balls, such as with a cannonball arrangement. In other words, you could fit a little over 1000 golf balls in a Suitcase.
How many ping pong balls can you fit in a Boeing 737?
This gives a length of 70m. We can now calculate the volume of the fuselage to be approximately 1,900m3 (27m2 multiplied by 70m). This can be filled with 30 million ping pong balls (1,900m3 multiplied by 16,000 balls).
How many golf balls can you bring on a plane?
Battison: But if we have an airliner, we do have those seats that can't hold the golf balls. Josaphat: 56,784 cubic feet divided by 12 cubic feet. That total answer would be 4,732 golf balls.
How many balls fit in a plane?
The volume of the tennis ball would be 47.916πcm^3. Finally, after dividing the volume of the aeroplane by that to the tennis ball we arrive at 688,705. Therefore, we can fit approximately 688,705 tennis balls in a Boeing 747.
How many tennis balls are on a 747?
688,705 tennis ballsIn that case, the volume of the tennis ball can be calculated by the formula of a sphere. The volume of the tennis ball would be 47.916πcm^3. Finally, after dividing the volume of the aeroplane by that to the tennis ball we arrive at 688,705. Therefore, we can fit approximately 688,705 tennis balls in a Boeing 747.
How many golf balls fit in the Empire State Building?
However, since there are seats and crap in there taking up space and also since the spherical shape of a golf ball means there will be considerable empty space between them when stacked, I'll round down to 500,000 golf balls.
How many ping pongs fit in a 747?
The question is fairly satisfactorily answered: "The 747-400 has a passenger volume of 876 cubic meters, plus a cargo volume of 159 cubic meters, for a total of 1035; the balls have a diameter of 40mm; this gives about 22,870,000 ping pong balls." The answerer notes that the weight of this many balls would prevent the ...
Circle Packing Surfaces – 2D Calculations
In geometry, circle packing is an arrangement of non-overlapping circles within a containing space and would apply to any balls sitting on a flat surface such as tanks, pools and reservoirs. The associated packing density is the proportion of the surface covered by the circles.
Sphere Packing Volumes – 3D Calculations
Sphere packing is an arrangement of non-overlapping spheres within a containing space. In three dimensional space, there are three packing types for identical spheres: cubic lattice, face-centred cubic lattice, and hexagonal lattice.