Asked by Kalani
1.) Use the graph of f to describe the transformation that yields the graph of g.
f(x)=10^x
g(x)= 10^-x+3
a.) Reflect the graph of f in the y-axis and shift three units to the left.
b.) Reflect the graph of f in the y-axis and shift three units to the right.
c.) Reflect the graph of f in the x-axis and shift three units to the right.
d.) Reflect the graph of f in the y-axis and shift three units up
e.) Reflect the graph of f in the x-axis and shift three units to the left.
f.) Reflect the graph of f in the x-axis and shift three units up.
2.) Use the One-to-One Property to solve the equation for x.
e^x^2+6=e^5x
f(x)=10^x
g(x)= 10^-x+3
a.) Reflect the graph of f in the y-axis and shift three units to the left.
b.) Reflect the graph of f in the y-axis and shift three units to the right.
c.) Reflect the graph of f in the x-axis and shift three units to the right.
d.) Reflect the graph of f in the y-axis and shift three units up
e.) Reflect the graph of f in the x-axis and shift three units to the left.
f.) Reflect the graph of f in the x-axis and shift three units up.
2.) Use the One-to-One Property to solve the equation for x.
e^x^2+6=e^5x
Answers
Answered by
Steve
#1 d
e^(x^2+6) = e^5x
x^2+6 = 5x
x^2-5x+6 = 0
x = 2,3
e^(x^2+6) = e^5x
x^2+6 = 5x
x^2-5x+6 = 0
x = 2,3
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