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locika
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m*a=k*Q1*Q2/r
equalizing Newton's first law and coulomb's force to get acceleration of the specific charged body.
equalizing Newton's first law and coulomb's force to get acceleration of the specific charged body.
Thanks, and because force changes across distance then acceleration wouldn't be constant so is this a valid formulabrainpushups said:I see one equation. And yes, solving for acceleration is as simple as dividing one factor to the other side (note: you are missing the square on your factor 'r').
I trield very hard to solve this equation, i came up with numerical solution, but the exact solution is a bessel x'' = kQq/(x^2 + y^2), a second order differential equation, good luck !locika said:m*a=k*Q1*Q2/r
equalizing Newton's first law and coulomb's force to get acceleration of the specific charged body.
For sure there are more competent members here to answer this but I don't think it is possible to merge these two equations since ther nature of the two forces involved is different.locika said:m*a=k*Q1*Q2/r
equalizing Newton's first law and coulomb's force to get acceleration of the specific charged body.
locika said:Thanks, and because force changes across distance then acceleration wouldn't be constant so is this a valid formula
No, not all equations can be merged to get acceleration. The equations must have variables that represent the same physical quantities and be compatible with each other.
Equations that involve distance, time, and velocity can be merged to get acceleration. This includes equations such as a = (vf - vi)/t and a = 2(xf - xi)/t^2 where a represents acceleration, vf and vi represent final and initial velocities, xf and xi represent final and initial positions, and t represents time.
To merge two equations and get acceleration, you must manipulate the equations algebraically to eliminate one variable. This can be done by multiplying or dividing both equations by a constant or using substitution.
Yes, you can merge more than two equations to get acceleration as long as the equations involve the same physical quantities and are compatible with each other.
Some examples include calculating the acceleration of a car by merging equations for distance, time, and velocity, or determining the acceleration of a falling object by merging equations for distance, time, and acceleration due to gravity. These calculations are often used in physics and engineering to analyze and predict the motion of objects.