The ground pushes back on you. 
The Earth pulls you down. 
Have you ever wondered why you do not sink into the floor? 
In science, the word "normal" means perpendicular. This means the force pushes straight against a surface. It does not push at an angle. If you stand on a flat table, the force pushes up. If you stand on a slope, the force pushes out from the hill. This force is strong enough to keep you from falling through.
This force can change. Think about riding in an elevator. If the elevator moves up quickly, the normal force gets larger. This makes you feel heavier. If it moves down fast, the force gets smaller. This makes you feel lighter. Even a bathroom scale measures this force. It does not measure gravity. It measures how hard the floor pushes on your feet. This push comes from tiny parts of the surface. These parts use energy to stay apart.
Have you ever wondered why you do not sink through the floor? 
This force works in a very specific way to keep things steady. If you stand on a flat table, the normal force pushes straight up. The table must be sturdy enough to provide this force without breaking. If you stand on a slope, the force changes its direction. It still pushes perpendicular to the ground, but now it pushes out from the hill. On a slope, there is often another force called friction. Friction acts parallel to the ground to keep you from sliding down. The normal force and friction work together to hold you in place.
Scientists have studied why this happens at a very tiny level. It is not actually a simple force like a push from a hand. Instead, it comes from the way tiny parts of atoms work. This is due to something called the Pauli exclusion principle. This principle says that electrons in two different surfaces cannot overlap easily. They would need a huge amount of energy to move into each other's space. Because of this, the atoms in the surfaces stay apart. This interaction is what stops you from falling through the solid ground.
We can use math to find the strength of this force. On Earth, the strength of gravity is about 9.81 N/kg. If an object is on a flat surface, the normal force equals its weight. But things change if the object is moving. For example, a bouncing ball moves upward because the normal force is larger than its weight.
You can feel the normal force in your own life. Think about riding in an elevator. If the elevator accelerates upward, the normal force on your feet gets larger. This makes you feel heavier than usual. If the elevator moves downward quickly, the normal force gets smaller. This makes you feel lighter. 
In the study of mechanics, the normal force is a vital concept. It is a component of a contact force. This force always acts perpendicular to the surface of contact. In this scientific context, the word "normal" refers to a geometric meaning. It means perpendicular rather than the common meaning of "ordinary."
To understand the mechanism, consider a person standing on a platform. Gravity pulls the person downward toward the Earth. However, the molecules of the platform provide a countervailing force. This resistance is the normal force. When an object hits a surface with speed, the normal force provides rapid deceleration. This deceleration depends on the flexibility of both the object and the surface. 
There are different ways to calculate the strength of this force. On a flat table, the normal force is equal to the object's weight. Weight is the product of mass and the acceleration of gravity. On Earth, the gravitational field strength is about 9.81 N/kg. It is a common mistake to think normal force and weight are action-reaction pairs. They are equal in magnitude to prevent upward acceleration, but they are different. For example, a bouncing ball accelerates upward because the normal force is larger than its weight.
At a microscopic level, the normal force has a fascinating physical origin. It is not actually a true force in the traditional sense. Instead, it results from the Pauli exclusion principle. This principle involves the behavior of electrons at the surfaces of objects. The electrons from two different surfaces cannot overlap without a massive investment of energy. Because there is no low energy state for overlapping wavefunctions, the surfaces do not penetrate. This interaction is often modeled as the van der Waals force. This force grows very large very quickly as the distance between surfaces decreases.
Other fundamental forces also contribute to the stability of matter. Electromagnetic forces create the chemical bonds between atoms. These forces prevent cracks in a body from widening. Additionally, electromagnetic forces act between electrons and nuclei to keep atoms from disintegrating. On an even smaller scale, nuclear forces prevent the nuclei themselves from breaking apart. All these factors work together to ensure that macroscopic objects behave as solid, stable entities. This stability is what allows the normal force to act reliably.
We can observe the normal force in everyday life through changes in perceived weight. In a stationary elevator, the normal force balances your weight perfectly. However, if the elevator accelerates upward, the normal force becomes greater than your weight. This makes you feel heavier. If the elevator accelerates downward, the normal force is less than your weight. This makes you feel lighter. 
Amusement park rides provide another striking example of these forces in action. On a Gravitron ride, the walls apply a normal force toward the center. This is a result of the centripetal force required for rotation. This normal force creates static friction between the passenger and the wall. This friction counteracts the pull of gravity on the passenger. As a result, the passenger is suspended above the floor throughout the ride. This complex interaction between rotation, normal force, and friction allows for such unique experiences.
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