Absolute Value Equations Transformations

Front

Describe the transformation that is applied to the parent function. 
f(x) = IxI -5

Back

Shifts down 5

Front

Equation for a graph vertically compressed by a factor of 2/5 and shifted up 6.

Back

y=2/5|x|+6

Front

What is the parent function for absolute values? Options: y = x, y = |x|, y = x², y = 2^x

Back

y = |x|

Front

Equation of the graph: f(x ) = I x + 4 I + 2, f(x ) = -I x - 4 I + 2, f(x ) = I x - 4 I + 2, f(x ) = -I x + 4 I + 2

Back

f(x ) = -I x + 4 I + 2

Tags

CCSS.HSF-IF.C.7D

Front

Describe the transformation of the equation y = -2 |x - 3| + 3 from the parent function y = |x|.

Back

reflected over x axis, stretched by 2, right 3, up 3

Front

Equation of the absolute value function?

Back

f(x)= 4|x - 3|

Front

Absolute value equation with transformations: Reflection over x-axis, Horizontal shift right 2 units, Vertical shift down 7 units.

Back

Tags

CCSS.HSF-IF.C.7D

Front

Transformations of the absolute value equation.

Back

Reflects over x-axis, stretches more narrow, shifts up 1 unit

Front

The blue graph is the parent function f(x)=|x|, the red graph must be: g(x)=|x+2|, g(x)=|x|+2, g(x)=|x-2|, g(x)=|x|-2

Back

g(x)=|x-2|