how do you find the domain and range of a linear function?
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There are three cases: \[ y=c\\ x=c\\ y=mx+b \]
with y=mx+b.. i just dont understand how you use it
That is: horizontal line, vertical line, and diagonal line.
horizontal line has infinite domain and the range of one point\[ y=c \]So the domain is \((-\infty, \infty)\) and the range is \([c,c]\)
Vertical line simply isn't a function\[ x=c \]
c means constant right?
Diagonal line has infinite domain and range: \[ y=mx+b \] domain is \((\infty,\infty)\) range is \((\infty,\infty)\)
\(c, b, m\) are constants, the only variables here are \(x, y\)
sorry but i have no math problems to show.. but how would you find the d r if the y=mx=b had numbers in it or whatever
im kinda slow >,<
domain and range * i mean
Well, for polynomials (a line is a polynomial), the domain is always all real numbers
For finding the range, it really is about founding the minimum and maximum values, but lines keep going on forever so there isn't any minimum or maximum.
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