Get a note card ring to start, and I decorated mine for extra credit, but mainly just make sure you label what it is. (Sorry it's sideways; I'm still trying to figure out blog spot and its picture settings)
Then skip the first lined page (I had to put my name there anyways) and on the first white page draw your first graph (list of functions we used below). This is my tangent graph, which wasn't my first graph, but looks really cool, even if it is sideways on here. I also put spiffy graph down (it's like a sticker of graph paper), but you don't have to do it, or you could glue/tape some graph paper in if you really wanted to.
On the lined page opposite your graph, write the information about the function. We included the equation for the parent function, the domain, the range, roots, symmetry (x-axis, y-axis, origin, or none), even/odd/neither, the period if it had one, one to one?, and points of discontinuity.
So in the end you get all your information on a parent function in one glance.
Absolute Value Function |
f(x)=x
f(x)=x^2 quadratic function
f(x)=x^3 cubic function
f(x)=|x| absolute value function
f(x)= [x] greatest integer function
f(x)=sinx
f(x)=cosx
f(x)=tanx
f(x)=2^x
f(x)=log2x (log of x base 2)
f(x)=1/x
f(x)=1/(x^2)
f(x)=√(x) square root function
f(x)= √(a^2 -- x^2) semi-circle function
For extra credit, and for extra help later on, I included a bunch of extra things, like transformations of graphs, trig identities, formulas, laws, etc.
Reflections in the Transformation of Graphs |
Because this is on parent functions, all other functions you will encounter are based off of these, so this book should really help. Have fun, and Happy Wednesday!
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