D= vyt+1/2at2
a = (v2-v1)/t
These are the two most basic formula that are used to figure out projectile motion questions, combine with SOHCAHTOA (trig) to solve simple projectile motion problems. Remember the horizontal velocity is always constant.
Newton's first law of motion states that an object will remain at rest or in uniform motion unless acted upon by an external force. Mathematically, it can be expressed as ΣF = 0, where ΣF represents the net force acting on an object and 0 indicates that the object's velocity remains constant.
"mv²" refers to the kinetic energy formula, where "m" is the mass of an object in motion and "v" is the velocity of the object. The formula calculates the energy that an object possesses due to its motion.
Kinetic energy is the energy associated with an object's motion. It depends on the object's mass and velocity, with the formula given by KE = 0.5 * mass * velocity^2.
That's Newton's second law of motion. That is totally impossible to INVENT. The formula was there. Nobody created it, they proved it.
The energy a body has because of it motion.
There's no singular formula for motion, because there are many types of motion.
The formula to calculate the kinetic energy of a dumbbell in motion is: KE 0.5 mass velocity2.
Fa = -fb
force is Mass*acceleration
by using the formula we will calculat time period of simple harmonic motion
The formula for non-uniform motion is given by: [ v_f = v_i + at ] where ( v_f ) is the final velocity, ( v_i ) is the initial velocity, ( a ) is the acceleration, and ( t ) is the time taken.
The formula to calculate the average angular velocity of an object in motion is: Average Angular Velocity (Change in Angle) / (Change in Time)
The rotational motion of an object can be described using the formula: τ = Iα where τ is the torque applied to the object, I is the moment of inertia of the object, and α is the angular acceleration of the object.
F = m a
F = m a
You can use a graph to calculate speed.
The rotational work formula is W , where W represents the work done in rotational motion, is the torque applied, and is the angle through which the object rotates. This formula is used to calculate the work done in rotational motion by multiplying the torque applied to an object by the angle through which it rotates.