A Brief introduction of New Physical Quantities: Duryantar, Praduryantar and SUVRT equations

In physics, duryantar and praduryantar are physical quantities that play a significant role in constructing the equations of motion. Duryantar is the common distance difference between the distances covered by a moving body at different intervals of time, while praduryantar is the amount of duryantar seen in a unit of time. These quantities are essential in the SUVRT equations, which involve displacement, initial velocity, final velocity, praduryantar, and time. The SUVRT equations provide precise and accurate results that are useful in predicting displacement in physics.

Duryantar is the new physical quantity of physics. In mathematical terms, this appears as a common distance difference. The amount of duryantar is found by taking the common difference between the distances of different magnitudes covered by the moving body at different intervals of time. praduryantar is built on the basis of duryantar.

Praduryantar is an important physical quantity in physics. It is the amount of duryantar seen in unit time. It plays a significant role in constructing the equations of motion and extracting the correct result from those equations. This quantity has been proven after many years of testing and research.

Both duryantar and praduryantar remain in the equations of motion. Duryantar and praduryantar have an important role in the construction of SUVRT equations. In the equations of motion that come in the form of SUVRT equations, displacement, initial velocity, final velocity, praduryantar and time remain and are named as SUVRT equations based on their initial characters. In that equation, apart from these five aspects, the number of time intervals and the terms of the total number of distance also play a role.

SUVRT equations give experimentally accurate and definite results. Based on these equations, the displacement can be accurately predicted. These equations are useful for finding real results in physics. Some equations related to SUVRT equations are as follows:

v = u+(n-1)r

s = ut+(nrt)/2

s = T[(n-2)u+nv]/2

s = vt-(n-2)rt/2

r = (d-d₀)/t
s = V_avt = (u+v_av)t  

s = (v₁+v)t/2, V_av = (v₁+v)/2 

S = x₀ + d₀(n-1) + Dn(n-1)/2  

S = x₀+ut+(rt²)/2T+rt/2  

V_av  = (u+v_av) 

d_av = d₀+Dn/2   

d_av = d₀+rnT/2 

V_av = u+(rt/2T + r/2) 

V_av = u+nr/2  

D = rT, r = D/T

From:

https://accuratephysics.blogspot.com/2017/05/role-of-duryantar-and-praduryantar-in.html

And 

peer-reviewed journals articles published in Nepal.