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You move the graph upwards by 2 units.

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Q: What describes how to translate the graph y x to obtain the graph of y x plus 1 plus 1?
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Related questions

What describes how to translate the graph of y equals x to obtain the graph of y equals x plus 1 - 2?

3


What describes how to translate the graph y equals x to obtain the graph of y equals x plus 1 plus 1?

y=x+1 there for answer is 2


How can you translate the graph of y equals x to obtain the graph of y equals x-4 plus 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.


What is the transformation of the graph of y equals x2 to obtain the graph of y equals -x2 plus 3?

First, reflect the graph of y = x² in the x-axis (line y = 0) to obtain the graph of y = -x²; then second, shift it 3 units up to obtain the graph of y = -x² + 3.


How do you translate the graph of y x to obtain the graph of y x 1 - 2?

Unfortunately, limitations of the browser used by Answers.com means that we cannot see most symbols. It is therefore impossible to give a proper answer to your question. Please resubmit your question spelling out the symbols as "plus", "minus", "times", "equals".


Describes the graph of the equations 2y equals 3x plus 2 and 4y equals 6x plus 1?

The lines are parallel.


How do you graph y plus 2 equals 7?

The equation you have given, y + 2 = 7, does not describe a line, it describes the number 5. You would not graph a single number, there is nothing to graph.


Graph the equation y equals 2x plus 1?

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.


What describes the graph of gx equals -3x plus 5?

A straight line, passing through the point (0,5) with a gradient of -3.


How would you graph x2 plus y-49 equals 0?

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.


Which best describes the effect on the graph of y equals 4x plus 8 if the y-intercept is changed to -3?

If you were to graph both equations side by side, you would see that they are parallel lines. Both equations have the same slope it is just that the line would be moved down in the graph because of the intercept change.


Y 2x plus 3 graph?

You can do the equation Y 2x plus 3 on a graph. On this graph the Y would equal 5 and X would equal to 0.