Mouse Scares Boys (and a few girls) in Class
						
						  Yes, it's true, we had a mouse (well, actually 2) in class today, which distracted many students, especially boys for about 10 minutes.  After getting settled, students successfully discovered that the coefficient of the x^2 term (a) determines whether a parabola opens up or down, as well as how wide or skinny it will be.  We talked about some vocabulary (vertex, line of symmetry, slope, and y-intercept) and related these terms to the parabola.  Students also were successful in determining that "c" moves the parabola up or down on the coordinate grid.  Determining what "b" does was a little more mysterious, and that's where we will focus our investigation today.  
Tonight's Homework: Using the general formula of y = x^2 + bx, try to determine the relationship between a and b that governs the location of the parabola on the coordinate grid. Focus on the vertex and the line of symmetry, as these are big clues.
						
						
					  
					  Tonight's Homework: Using the general formula of y = x^2 + bx, try to determine the relationship between a and b that governs the location of the parabola on the coordinate grid. Focus on the vertex and the line of symmetry, as these are big clues.

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