If you check the Wikipedia article "Physics equations", you'll find a LOT of equations. Too much trouble to copy them all here - and anyway, Answers.com has trouble formatting such things.
Probably all of them are "important" at some point or another. Whether they are important for you, specifically, will depend on what area you are working in (or studying). Fortunately, the equations in the Wikipedia are organized by topic.
understand of topics ( subjects).how can i do with equations.
There are no physics equations that go directly to lacrosse from physics.
This question definitely needs to be rephrased, there are countless physics equations.
Dimensional consistency is symbolic calculations that involves physical measurements. In physics equations, it is used in calculating the frequency.
The term you are looking for is "physical equations." These equations describe the relationships between quantities in the physical world, often derived from fundamental principles of physics.
"a" can represent (normally) acceleration.
In physics, omega () represents angular velocity, which is the rate of change of an object's angular position with respect to time. It is used in mathematical equations to calculate rotational motion, such as in the equations for rotational kinetic energy and angular acceleration. Omega is measured in radians per second and is an important parameter in describing the motion of rotating objects.
The kinematic equations describe the relationship between distance, time, initial velocity, final velocity, and acceleration in physics.
No. A lot of physic has to do with equations and math. Physics will be easier if you are good at math. I was for me :)
work = force x distance time = distance : time power = work : time force = ?
In physics, the term "mu" is significant because it represents the coefficient of friction between two surfaces. It is used in equations to calculate the force of friction, which is important in understanding the motion of objects.
Linearization is important in physics because it simplifies complex equations by approximating them as straight lines. This makes it easier to analyze and understand the behavior of systems, especially in situations where non-linear effects can complicate calculations. By linearizing equations, physicists can make predictions and solve problems more efficiently.