Some of the commonly-encountered types are: gravitational potential energy; elestic energy (e.g., energy stored in springs); chemical energy; nuclear energy.
it is the energy of shape and position
Electrical energy ; ) and potential, kinetic, magnetic, or heat energies
There is Light, Kinetic, Gravitational Potential, Sound, Electrical, Chemical, Heat, and Elastic energy.
The kinetic and potential energies of an object both always depend on the object's mass.
Thermal energy A+++
The sum of kinetic energies of molecules is the thermal energy, while the sum of potential energies is the internal energy. When considering thermal energy and internal energy together, we get the total energy or enthalpy of the substance.
Potential , and vital enerGies
For any object, the summation of its potential and kinetic energies is constant.
They all have the same gravitational potential energies.
In **simple harmonic motion (SHM)**, the **kinetic energy (KE)** and **potential energy (PE)** of the system vary with time, but their **sum is constant** (the total mechanical energy). We are asked to find the **displacement** of the object when: > **Kinetic energy = Potential energy** **Key Idea:** In SHM, the expressions for energies are: **Total energy, ( E = \frac{1}{2}kA^2 )** **Kinetic energy, ( KE = \frac{1}{2}k(A^2 - x^2) )** **Potential energy, ( PE = \frac{1}{2}kx^2 )** Where: ( k ) = spring constant, ( A ) = amplitude, ( x ) = displacement from equilibrium. **Step-by-step:** Set ( KE = PE ): [ \frac{1}{2}k(A^2 - x^2) = \frac{1}{2}kx^2 ] Cancel out ( \frac{1}{2}k ): [ A^2 - x^2 = x^2 ] [ A^2 = 2x^2 ] [ x^2 = \frac{A^2}{2} ] [ x = \pm \frac{A}{\sqrt{2}} = \pm \frac{\sqrt{2}}{2}A ] ✅ **Final Answer:** > The displacement is: > [ > x = \pm \frac{A}{\sqrt{2}} = \pm 0.707A > ] At this displacement, the kinetic and potential energies are **equal**.
there are chemical energies in gasoline
The Hamiltonian.
true