Why is mathematics not always equal?
cuz, with oly 'equal' you cant do everything. sometimes you will be having info on 'inequalities' like age \(\le\) 15, or \(\ge\) 20 something... which u need to be able to interpret and make sense of
I'm not sure if i answered ur q... is that wat u looking for ? :)
You mean an equation. In mathematics, there exists a language, an equation is not really a bunch of numbers added randomly. Let's take an example with a physics formula: \[K=\frac{ 1 }{ 2 }m.v ^{2}\] That's the equation that allows me to know the kinetic energy a body posses. The formula is telling me that it's directly proportional to the halfed mass and the velocity squared. When we say something like: \[x ^{3}+3x>9\] we are saying that that equation, in a certain range of values, is greater than 9.
You mean an equation. In mathematics, there exists a language, an equation is not really a bunch of numbers added randomly. Let's take an example with a physics formula: K=12m.v2 That's the equation that allows me to know the kinetic energy a body posses. The formula is telling me that it's directly proportional to the halved* mass and the velocity squared. When we say something like: x3+3x>9 we are saying that that equation, in a certain range of values, is greater than 9.
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