What is the meaning of the sum of tan A and rad A?

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The discussion centers on the physical meaning of the sum of tangential acceleration and radial acceleration in circular motion. The total acceleration of a body is derived from the vector sum of these two orthogonal components. This total acceleration represents the rate of change of velocity, crucial for understanding motion along a curved path. The components are defined in relation to the path, simplifying the analysis of acceleration. Ultimately, the sum reflects the overall acceleration experienced by a particle in circular motion.
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Today I was doing a homework that asked me to calculate the sum of some particular tangential acceleration and radial acceleration in a circular motion.

We all know clearly about the concepts independently, but I wonder what the physical meaning the sum of the two accelerations is? Or it is just a some kinda tool like math?

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Presumably they want the vector sum of those two orthogonal components, which gives you the total acceleration of the body.
 
so what is the physical meaning of the total acceleration?
Is it something produced by the two accelerations' definitions?
 
It's the rate of change of velocity. Just the plain old regular acceleration that you've hopefully learned about before...
 
Basically, any particle undergoing a curved path has an acceleration (which is what allows it to curve) - the components of the acceleration could have been taken in any direction not orthogonal to the acceleration, but since we have a conceptual basis of perpendicular to the path and tangent to the path, its easier to give the components in terms of those directions.
 
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