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The topic along with functions which we ought to deal with is combining functions. For the most part this means performing fundamental arithmetic (subtraction, addition, multiplication, & division) with functions. There is one new means of combing functions which we'll need to look at as well.
Let's begin with basic arithmetic of functions. Given two functions f(x) & g(x) we have the following notation & operations.
( f + g )( x) =f ( x ) + g ( x ) ( f - g )( x ) =f ( x ) - g ( x )
( fg ) ( x ) = f ( x ) g ( x ) (f /g) ( x ) = f ( x )/ g ( x )
Sometimes we will drop the ( x )part & just write down the following,
f + g = f ( x ) + g ( x ) f - g=f ( x ) - g ( x )
fg =f ( x ) g ( x ) f/g = f ( x ) /g ( x )
Note as well that we put x's in the parenthesis, however we will frequently put in numbers as well.
Sketch the graph of f( x ) = e x . Solution Let's build up first a table of values for this function. x
There are two forms of the parabola which we will be looking at. The first form will make graphing parabolas very simple. Unluckily, most parabolas are not in this form. The seco
what is the perpendicular line for y= -x= -3;(-2,-2)
what does x when y=2x=3
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(x+a) (x+b) (x+c) =
graph and identify the conic section and describe the graph and its lines of symmetry then find the domain and range 3y^2 - x^2 = 25
There are two given points ( x 1 , y 1 ) and ( x 2 , y 2 ), the distance between these points is prearranged by the formula: Don't allow the subscripts fright you. Th
The point where the two asymptotes cross is known as the center of the hyperbola. Standard forms There are two standard forms of the hyperbola, one for each type illustrate
3x + 5 = 12
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