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So, if we see the basic equation y=mx+b, we see that m=2, and b=1. If you look closely, this is basic rotation and translation of the original graph. First, I would translate the "mother graph" (y=mx) and then translate one up. Then, we would rotate the graph to the right two units.
To translate the graph of ( y = -x^2 ) to produce the graph of ( y = -(x-2)^2 ), you would shift the graph 2 units to the right. This transformation occurs because the expression inside the parentheses, ( (x-2) ), indicates a horizontal shift. The negative sign in front of the squared term indicates that the parabola opens downward, which remains unchanged in the translation. Thus, the vertex moves from the origin (0, 0) to the new vertex at (2, 0).
A Numerical Graph Is A Graph That show Number Days Monday Tuesday Wednesday Thursday Friday 2 3 1 1 0
graph G(x)=[x]-1
You move the graph upwards by 2 units.
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y=x+1 there for answer is 2
y equals x-4 plus 2 is the same as y = x-2. You just translate the graph of y=x, 2 units to the right, OR 2 down.
So, if we see the basic equation y=mx+b, we see that m=2, and b=1. If you look closely, this is basic rotation and translation of the original graph. First, I would translate the "mother graph" (y=mx) and then translate one up. Then, we would rotate the graph to the right two units.
x2 + y - 49 = 0y = -x2 + 49First, plot the graph of y = -x2, with a vertex (0, 0), then translate it 49 units up. The vertex becomes (0, 49), which is a maximum point (the parabola opens downward).Or make a table to obtain several corresponding y-values for x = -3, -2, -1, 0, 1, 2, 3. Plot the points (x, y), and draw the graph of y = -x + 49.
To translate the graph of ( y = -x^2 ) to produce the graph of ( y = -(x-2)^2 ), you would shift the graph 2 units to the right. This transformation occurs because the expression inside the parentheses, ( (x-2) ), indicates a horizontal shift. The negative sign in front of the squared term indicates that the parabola opens downward, which remains unchanged in the translation. Thus, the vertex moves from the origin (0, 0) to the new vertex at (2, 0).
Any graph with the slope of -1/2
f(x) cannnot be a graph of itself translated down by anything other than 0 units.
y = |x| - 2
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