0.0125
Used the equation Density=Mass/Volume to solve this one.
Ten-pin bowling balls usually weigh from about 6 pounds (around 2800 grams) to 16 pounds (about 7200 grams) There are no bowling balls that weigh 200 grams (though such a ball would be leagal as there is no minimum weight) but if there were, the mass of the ball divided by the volume of the ball gives the density. The volume of a standard bowling ball is about 5500 cubic centimeters (I assumed a circumference of 27 inches and calculated from that) 200 / 5500 = 0.036 g/cm3 Compare to the density of air = 0,0012 g/cm3
Density = mass/volume let us say the mass of the steel ball and the ship are same. but the steel ball is fully enclosed, a tight spherical volume, where as the ship is a hollow, occupies more volume (multiple times) as that of the spherical ball. Considering the first equation, u know well the density of steel ball is much higher than the steel ship.
Density is a measure of the mass versus volume of an object. The density of water is 1. That is, 1 liter of water has a mass of one kilogram (it has a weight of 9.81 newtons). Thus, by measuring the displacement of the object in the water, you can find the volume of the object. Then by determining its mass with a balanced scale, you can plug the results into the formula: M/V = D. This will give you the density in kg per liter.
To calculate the volume of the cannon ball, we need to know its density. Without this information, we cannot determine the volume with just the mass provided (5125g). The volume depends on the density of the material the cannon ball is made of.
The ball with the larger volume and the same mass will have the lower density. Density is defined as mass divided by volume, so as volume increases with constant mass, density decreases.
To calculate the mass of a ball, you would typically use the density of the material the ball is made of and its volume. The formula to calculate mass is mass = density x volume. You would need to know the density of the material and measure the volume of the ball to determine its mass.
The ball's volume is 0.25 L
Impossible to identify without knowing what the ball is composed of or the radius
If two perfect spheres of different sizes have the same mass, then the larger ball has a lower density and the smaller ball has a higher density. This is because density is the amount of mass in a given volume, and density is obviously higher if there is a smaller volume for a given amount of mass.
You can determine the density of a ball bearing by measuring its mass using a scale and calculating its volume using a water displacement method or measuring its dimensions and calculating its volume. Once you have the mass and volume, divide the mass by the volume to get the density of the ball bearing.
To calculate the density of the bowling ball, use the formula: density = mass/volume. The mass is 3.0 kg and the volume is 0.0050 m³. Thus, the density is 3.0 kg / 0.0050 m³ = 600 kg/m³. Therefore, the density of the bowling ball is 600 kg/m³.
To find the density of a ball bearing, you would typically measure its mass using a scale and then calculate its volume using a method like water displacement. Once you have both the mass and volume, you can divide the mass by the volume to find the density of the ball bearing.
Unless you can calculate or measure the volume, you cannot. And even if you could you would get the average density - of the material of the ball and the air inside.
Used the equation Density=Mass/Volume to solve this one.
The volume of a sphere whose diameter is 25 centimeters is 8,181 cubic centimeters
Ten-pin bowling balls usually weigh from about 6 pounds (around 2800 grams) to 16 pounds (about 7200 grams) There are no bowling balls that weigh 200 grams (though such a ball would be leagal as there is no minimum weight) but if there were, the mass of the ball divided by the volume of the ball gives the density. The volume of a standard bowling ball is about 5500 cubic centimeters (I assumed a circumference of 27 inches and calculated from that) 200 / 5500 = 0.036 g/cm3 Compare to the density of air = 0,0012 g/cm3