Identify the horizontal asymptote of each graph.
t(x) = 67
y=0
y=1
y=6

Answer:
t(x) = 6^x. First graph is y=0
t(x) = 5^x -3 Second Graph is y= -3
Step-by-step explanation:
Correct on edge.
The horizontal asymptote is y = 0, the correct option is A.
A function is a law that relates two variables namely, a dependent and an independent variable.
A function always has a defined range and domain, domain is all the value a function can have as an input and range is all the value that a function can have.
The graph represents the function y = 6ˣ
This is an Exponential function of the form f(x) = abˣ +c
A horizontal asymptote predicts the end behaviour of a function, when x ---> ∞ and when x----> +∞.
It is the y value the function tries to approach.
For an exponential function, the horizontal asymptote is given by y =c
For y = 6ˣ, the c = 0.
So, the horizontal asymptote is y = 0.
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