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In a earlier section we looked at graphing circles & since circles are actually special cases of ellipses already we've got most of the tools under our belts to graph ellipses. All that we actually need here to get us begun is then standard form of the ellipse & a little information on how to interpret it.
Following is the standard form of an ellipse.
(x - h )2 / a2 + ( y - k )2 /b2 =1
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
Properties of f( x ) = b x 1. The graph of f( x ) will always have the point (0,1). Or put another way, f(0) = 1 in spite of of the value of b. 2. For every possible b b x
There are several quantities out there within the world which are governed (at least for a short time period) by the equation,
As noted earlier most parabolas are not given in that form. So, we have to take a look at how to graph a parabola which is in the general form.
Logarithm Functions In this section now we have to move into logarithm functions. It can be a tricky function to graph right away. There is some different notation which you
If you sell a kayak for $400 and your sales per day averages $5200. Assume the sales per day is a linear function of price of kayak. write an equation describing the relationship.
7w+2=3w+94
what is the square root of 169
By Using the discriminant find out which solution set we obatin for each of the following quadratic equations. 13x 2 +1= 5x Soluti
if the roots of a quadratic equation are (-2+sqrt 6) and (-2-sqrt 6), what is the equation in ax^2+bx+c=0 form?
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