Transform Exponential and Log Functions

• g(x) is shifted 4 units up

• g(x) is shifted 4 units to the left

• g(x) is shifted 4 units to the right

• g(x) is shifted 4 units down

• left one & y-axis reflection

• right one & y-axis reflection

• left one & x-axis reflection

• right one & x-axis reflection

• Translation to the Right 1 and Up 5

• Translation to the Right 1 and Down 5

• Translation to the Left 1 and Up 5

• Translation to the Left 1 and Down 5

• Horizontal shift left one unit

• Horizontal shift right one unit

• Vertical shift up one unit

• Vertical shift down one unit

• Translation to the right 3 and up 2

• Translation to the left 3 and up 2

• Translation to the left 3 and down 2

• Translation to the right 3 and down 2

What is the transformation?

• Horizontal Translation left 2

• Vertical Translation down 2

• reflection across bacchi

• Reflection across the x-axis

What kind of transformation is represented?

• up 1 unit
• left 1 unit
• right 1 unit 
• down 1 unit

Given f(x)=5^x write a function that is reflected over the x-axis

• g(x) = -5^x

• h(x)= 5^-x

Compare f(x) = 3^x- 4 with the basic function g(x) = 3^x

• 4 units up
• 4 units to the left
• 4 units to the right
• 4 units down

Given g(x)=(1/2)^x

Write a function that is reflected over the x-axis and translated 4 units up.

• f(x)= -(1/2)^x-4

• f(x)= -(1/2)^x+4

• f(x)= (1/2)^x-4

• f(x)= -(1/2)^x+4