k would increase because i say so
The atomic mass is the average of all of the different isotopes of the element present in the sample. Samles taken from aound the worlld for some elements have slightly different isotope ratios and therefore have different atomic masses.
Yes, different isotopes of the same element have different masses.
An atom or element that have different masses are known as isotopes.
Stationary Front
If two solids have the same masses but different volumes they have different densities.
Force = mass times acceleration, so the smaller mass will accelerate more.
Yes. If the masses are the same, then it can be considered as a constant and thus neglected.
When volume is constant, the masses of two objects are in direct proportion to their densities.
Since you have isotopes of elements. Isotopes are elements with different number of neutrons hence why the different atomic masses for the same elements.
A force on a large mass will accelerate it less than the same force on a smaller mass.
Yes, the parameters of a quantum field theory, like charges and masses are dependent of the energy present in the interaction.
The gravity force between any two objects is: F = G M1 M2 / R-squared The masses of the objects are M1 and M2 and the distance is R. With the masses in kilograms and the distance in metres, and the gravitational constant G equal to 6.670E-11, the answer is in Newtons.
Their masses are different. (Mass = density * volume)
The atomic mass is the average of all of the different isotopes of the element present in the sample. Samles taken from aound the worlld for some elements have slightly different isotope ratios and therefore have different atomic masses.
Yes, different isotopes of the same element have different masses.
Air masses are classified according to their maritime source regions and their latitude. Different air masses affect different parts of the world.
Gravitational Energy is E = -GmM/r where G is gravitational Constant, m and M are two masses and r is the distance separating the masses. The description is embedded in the mathematical relationship; the product of two masses divided by the distance r between them scaled by the gravitational constant G.