Wholes Can Lack Properties That Their Parts Have
y = mx + b
equation for a line (sometimes a curved line)
this isn't the best example but this is something i pulled off of the top of my head.
if you change anyone of the variables above 10 = mx + b and 20 = mx+b
or y = m(21) + b or y = m(22) + b
The line will drastically change. If your line is a line from a quadratic equation this is true even more so
Believe it or not you can draw a 3 dimensional object by using nothing more than equations for lines.
You can actually do this for higher and lower dimensions too.
Anyway changing one variable or coefficient in a line will often drastically change the line.
On a different not i would argue alot of problems in the world can be illustrated and solved using 1 dimensional, 2 dimensional and higher dimensional graphs. The problem you run into is some problems have to be solved quickly and without to much analyzing at that particular moment.
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