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Investigating the Quadratic Function.


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Investigating the Quadratic Function.

... Investigating the Quadratic Function Type 1 Dan Plant Mr. Maly 11 IB Mathematics Thursday, May 10, 2007 Investigating the Quadratic Function Type 1 1. Based on three resulting graphs, it can be determined that they are in fact all the same shape, of a parabola, however have varied locations. Furthermore, the locations of the graphs are specifically translated positively or negatively vertical according to the constant added or subtracted to the variable (x2). These three graphs may be generalized by the following statement; adding a positive or negative constant h will shift the graph vertically h units in the function y = (x2)+h. (Refer to attached graphs) 2. Based on the three resulting graphs, it can be determined that they are in fact all the same shape, of a parabola, however they have varied locations. Furthermore, the locations of the graphs are specifically translated positively or negatively horizontal according to the constant added or subtracted directly to the

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"Good as far as it goes, but the work doesn't give a clear explanation of what exactly it's trying to achieve. However, all the points made are clearly expressed and an attempt is made to generalise trends that are identified, and illustration of the work by graphs (not attached to the upload, but I can infer what they would show from references in the text) helps the clarity of explanation. The work does miss some obvious ways in which it could be expanded upon, such as investigation of the general formula to find roots of a quadratic equations. TSR user: Illusionary"
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