Vertical and horizontal shifts worksheet 2025

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How To Identify the vertical and horizontal shifts from the formula. The vertical shift results from a constant added to the output. Move the graph up for a positive constant and down for a negative constant. The horizontal shift results from a constant added to the input. ... Apply the shifts to the graph in either order.
Horizontal Shift Equation The equation indicating a horizontal shift to the left is y = f(x + a). The equation indicating a horizontal shift to the right is y = f(x - a). For example, in order to shift the graph of y = x^2 + 2 to the right 4 places, the equation must be written y = (x-4)^2 +2.
An equation can be shifted vertically by changing the constant, that is, the number that stands alone after the x-value. For example, in order to shift the linear equation y = x - 2 vertically, change the "-2" by adding or subtracting. A positive change, adding 3 to the constant -2, will shift the graph up 3 units.
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Horizontal shifts are inside changes that affect the input (x-) axis values and shift the function left or right. Combining the two types of shifts will cause the graph of a function to shift up or down and right or left.
Horizontal shifts are inside changes that affect the input (x-) axis values and shift the function left or right. Combining the two types of shifts will cause the graph of a function to shift up or down and right or left.
Horizontal Shifts Adding a value to the x variable shifts a graph to the left, and subtracting a value from the x variable shifts it to the right. For example, if f(x) = x, then a horizontal shift will take place at f(x + 1), moving the line one place to the left.
How To Identify the vertical and horizontal shifts from the formula. The vertical shift results from a constant added to the output. Move the graph up for a positive constant and down for a negative constant. The horizontal shift results from a constant added to the input. ... Apply the shifts to the graph in either order.
Formally: given a function f(x), and a constant a > 0, the function g(x) = f(x - a) represents a horizontal shift a units to the right from f(x). The function h(x) = f(x + a) represents a horizontal shift a units to the left.

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