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mphr
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why should there is a 'constant' in a formula in which charactors on both sides are propotional to each other? and what should be the importance of it?
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mphr said:why should there is a 'constant' in a formula in which charactors on both sides are propotional to each other? and what should be the importance of it?
TuviaDaCat said:lets take the niotonic equation on the gravitational force:
F=GMm/r^2
this equation in principle is the same as : F=Mm/r^2.
though such formation of the equation, will not give us the force in Newtonic units, so we cannot compare this force to other known foces other than gravity...
rbj said:you can define units that get rid of these constants of proportionality. these are often called "natural units". check out:
http://en.wikipedia.org/wiki/Natural_units
and take your pick of which constants to lose.
Constants in proportional formulas are the fixed values that remain the same regardless of other variables in the formula. They determine the relationship between the variables and are essential in determining the outcome of the formula.
Constants are important in proportional formulas because they help maintain the proportionality between the variables. They provide a baseline for comparison and help in understanding the impact of changing variables on the outcome of the formula.
Constants directly affect the outcome of a proportional formula by determining the magnitude and direction of the relationship between the variables. A change in the value of a constant will result in a corresponding change in the outcome of the formula.
No, constants remain fixed in a proportional formula. They are predetermined values that do not change and are used to maintain the proportionality between the variables. Any changes in the constant would result in a change in the underlying relationship between the variables.
Constants are crucial in real-life applications as they help establish and maintain predictable relationships between variables. They are used in various fields such as science, engineering, and economics to accurately model and understand natural phenomena and make informed decisions.