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Now we need to discuss graphing functions. If we recall from the earlier section we said that
f ( x ) is nothing more than a fancy way of writing y. It means that already we know how to graph functions. We graph functions in precisely the similar way that we graph equations. If we know ahead of time what the function is a graph of we can employ that information to help us with the graph & if we don't know what the function is further on of time then all we have to do is plug in some x's calculate the value of the function (that is really a y value) and then plot the points.
-4/-1-4/+6
arithmetic , geometric , or niether ? 486 , 162, 54 , 18 , 6
How would I solve the reflection of y= (-x)^2
find the slope of y=2x
Consider the linear transformation (a) Find the image of (3 , -2 , 3) under T. (b) Does the vector (5, 3) belong to the range of T? (c) Determine the matrix of the trans
7x to the 2 power y -9x to the 2 power y-2x to the 2 power y
suppose you copy a drawing of a polygon with the given size factor. How will the side lengths, angle measures, and perimeter of the image compare to those of the original
The sum of 4 consecutive integers is 130. what are the four integers?
Question 1 [7 marks] The reduced row echelon form of ? ? ? ? ? ? ? ? ? ? ? ? 3 4 17 22 1 2 5 row a b A is equal to ? ? ? ? ? ? ? ? ? ? ? ? 0 0 0 0 0 0 1 2 1 2 0 3 R . (a) What can
In this last section of this chapter we have to look at some applications of exponential & logarithm functions. Compound Interest This first application is compounding inte
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