They are either in balance or moving towards being in balance.
In equilibrium, the net force acting on the body is zero, meaning that the body is either at rest or moving at a constant velocity. Additionally, the sum of all torques acting on the body is zero, indicating rotational equilibrium.
"All subatomic particles have the same mass" is not a true statement, as different subatomic particles, such as protons, neutrons, and electrons, have different masses and charges.
This statement is in accordance with Pascal's Law, which states that a fluid in equilibrium will exert pressure equally in all directions within a vessel. This means that the pressure exerted by a fluid at any point in a container will be transmitted undiminished in all directions throughout the fluid.
No, not all objects at equilibrium are stable. There are two types of equilibrium: stable equilibrium, where a system returns to its original state when disturbed, and unstable equilibrium, where a system moves away from its original state when disturbed. Objects at unstable equilibrium are not stable.
All types of systems only exchange energy within the system.
It is a true statement. If you buy them all, the probability of your winning is 1!It is a true statement. If you buy them all, the probability of your winning is 1!It is a true statement. If you buy them all, the probability of your winning is 1!It is a true statement. If you buy them all, the probability of your winning is 1!
Not necessarily. If the statement is "All rectangles are polygons", the converse is "All polygons are rectangles." This converse is not true.
"All human beings are animals" is a true statement. All animals are not human beings.
When all particles are distributed equally, they are in a state of equilibrium. This means that there is no net flow of particles from one region to another, and the system is stable. Equilibrium can occur in various systems, such as thermal, chemical, or mechanical equilibrium.
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That's a true statement. Another true statement is: All integers are rational numbers.
One true statement about the Constitutional Convention, was that not all of the delegates were willing to sign the Constitution.
One true statement about the Constitutional Convention, was that not all of the delegates were willing to sign the Constitution.
A conditional statement may or may not be true.
True - but the statement is also true for all prime numbers, so is not a particularly useful statement.
Yes, it is.