A function g is given. Identify the parent function. Then use the steps for graphing multiple transformations of function list, in order, the transformations applied to the parent function to obtain the graph of g. g(x)=1/5(x+1.3)2 -2.5 a.) parent function :f(x)=x2; Shift the graph function of f to the left 1.3 units, stretch the graph vertically by a factor of 5, and shift the graph downward by 2.5 units. b.) parent function:f(x)=x2; shift the graph of f to the leftb1.3 units, shrink the graph vertically by a factor of 1/5 , and shift the graph downward by 2.5 units. c.) parent function: f(x)=x2; shift the graph of f to the right 1.3 units, shrink the graph vertically by a factor of 1/5, and shift the graph upward by 2.5 units. d.) parent function:f(x)=x2; shift the graph of f to the right 1.3 units, stretch the graph vertically bu a factor of 5 and shift the graph upward by 2.5 units.
A function g is given. Identify the parent function. Then use the steps for graphing multiple transformations of function list, in order, the transformations applied to the parent function to obtain the graph of g.
g(x)=1/5(x+1.3)2 -2.5
a.) parent function :f(x)=x2; Shift the graph function of f to the left 1.3 units, stretch the graph vertically by a factor of 5, and shift the graph downward by 2.5 units.
b.) parent function:f(x)=x2; shift the graph of f to the leftb1.3 units, shrink the graph vertically by a factor of 1/5 , and shift the graph downward by 2.5 units.
c.) parent function: f(x)=x2; shift the graph of f to the right 1.3 units, shrink the graph vertically by a factor of 1/5, and shift the graph upward by 2.5 units.
d.) parent function:f(x)=x2; shift the graph of f to the right 1.3 units, stretch the graph vertically bu a factor of 5 and shift the graph upward by 2.5 units.
Trending now
This is a popular solution!
Step by step
Solved in 3 steps with 7 images
