Find an equation of the linear function f using the given information: f(0) = -3, f(3) = -3 Never done anything like this before, I'm a little lost. How do you set it up and write it?
find the equation of the line through the points \((0,-3)\) and \((3,-3)\)
since both \(y\) values are the same, evidently it is a constant, namely \(f(x)=-3\)
I did put that, but my teacher marked it wrong and said I need to write it differently. I think she wanted y = mx + b form or something of the sort but I couldn't figure out how to convert it
\(y=0x-3\)?
I guess? That's what threw me off big time. And another thing, what is the difference between f(x) or f(0) or f(3)? what does the number in place of x signify?
And in the case of f(0) = 0, f(-2) = 4, do you just set it up like 0,0 and -2,4 and solve for the slope?
The number in place of x means that you substitute that value for the x. Saying f(3) is the same as saying "x=3." And yes, to find the equation for f(0) = 0 and f(-2) = 4, use the points (0,0) and (-2,4)
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