Feb 3 Transformations of Exponential Functions

• Horizontal shift to the left by 3 units

• Vertical shift downward by 2 units

• No transformation

• Vertical shift upward by 3 units

• Vertical stretch by a factor of 4 and horizontal shift 2 units to the right

• Vertical stretch by a factor of 3 and horizontal shift 2 units to the right

• Vertical compression by a factor of 4 and horizontal shift 2 units to the left

• Vertical stretch by a factor of 3 and horizontal shift 2 units to the right

Apply a horizontal translation of 3 units to the right to the exponential function y = 2^(x+1)

• y = 2^(x+3)

• y = 2^(x-1)

• y = 2^(x+2)

• y = 2^(x-2)

• vertical stretch by a factor of 2

• Vertical stretch by a factor of 3

• Horizontal shift right 7

• Horizontal shift left 7

• Vertical shift up 4

• Parent function

• Transformed function

• No transformation, the function remains unchanged

• Vertical stretch by a factor of 3 and horizontal compression by a factor of 2

• Horizontal shift to the right by 3 units and vertical shift upwards by 4 units

• Horizontal shift to the left by 3 units and vertical shift downwards by 4 units

Write the exponential function given the description of transformations: A vertical translation of 6 units down and a horizontal translation of 2 units to the right