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If y12x-2 were changed to y12x how would the graph of the new function compare to the original?
The graph would be translated upwards by 2 units.
If y12x - 2 were changed to y12x how would the graph of the new function compare with the original?
If you mean y = 12x -2 and y = 12x then both slopes will be parallel but with the changed function having its slope passing through the origin (0, 0)
How does the graph of an inequality compare to its related function?
The graph is a region of the space on one side or another of the related function. If the inequality is strict then the related function itself is not part of the solution; otherwise it is.
If the slop of the function y equal -3.5x plus 12.8 is changed to 1.5 then describe the graph of the new function?
The straight line in the graph goes 'uphill' from left to right
How can you graph the inverse of a function without finding the ordered pairs first?
To graph the inverse of a function without finding ordered pairs, you can reflect the original graph across the line ( y = x ). This is because the coordinates of the inverse function are the swapped coordinates of the original function. Thus, for every point ( (a, b) ) on the original graph, the point ( (b, a) ) will be on the graph of its inverse. Ensure that the original function is one-to-one for the inverse to be valid.
If were changed to how would the graph of the new function compare with the original?
The answer will depend on what was changed to what!
If y12x-2 were changed to y12x how would the graph of the new function compare to the original?
The graph would be translated upwards by 2 units.
If y 2x plus 1 were changed to y x plus 1 how would the graph of the new function compare with the first one?
It would be less steep.
What will happen if y equals x plus 2 was changed to y equals x-1 what will the graph of the new function compare with the first one?
It would be less steep
If y12x - 2 were changed to y12x how would the graph of the new function compare with the original?
If you mean y = 12x -2 and y = 12x then both slopes will be parallel but with the changed function having its slope passing through the origin (0, 0)
If y x plus 5 were changed to y x plus 9 how would the graph of the new function compare with the first one?
If you mean y = x+5 changed to y = x+9 then the lines will be parallel to each other but with different y intercepts.
How does the graph of an inequality compare to its related function?
The graph is a region of the space on one side or another of the related function. If the inequality is strict then the related function itself is not part of the solution; otherwise it is.
If y equals 5x - 2 were changed to y equals x - 2 how would the graph of the new function compare with the first one?
The graphs of y = 5x - 2 and y = x - 2 will have different slopes but with the same y intercepts.
If y equals x plus 5 were changed to y equals x plus 9 how would the graph of the new function compare with the first?
Both lines would be parallel to each but the y intercept would change from 5 to 9
Is the first derivative of a function is a constant then its graph is?
A line. The derivative of a function is its slope. If the slope is a constant then the graph is a line.
If the slop of the function y equal -3.5x plus 12.8 is changed to 1.5 then describe the graph of the new function?
The straight line in the graph goes 'uphill' from left to right
What if yx plus 5 were changed to yx plus 9 how would the graph of the new function compare with the first one?
If you mean y = x+5 and y = x+9 then both slopes will be parallel but with different y intercepts
