Question

Liam is using sequences to compare the growth rates of $h(x) = 1.2x$ and $j(x) = 1.2^x$. Which statement correctly describes how Liam should do this and what he will observe? (1 point) Liam should compare the rates of change of the terms in both sequences. The growth rate of $h(x) = 1.2x$ will quickly surpass the growth rate of $j(x) = 1.2^x$. Liam should look at where one sequence has terms greater than the terms in the other sequence. The growth rate of $h(x) = 1.2x$ is greater than the growth rate of $j(x) = 1.2^x$ when its terms are greater. Liam should look at where one sequence has terms greater than the terms in the other sequence. The growth rate of $j(x) = 1.2^x$ is only greater than the growth rate of $h(x) = 1.2x$ when its terms are greater. Liam should compare the rates of change of the terms in both sequences. The growth rate of $j(x) = 1.2^x$ will quickly surpass the growth rate of $h(x) = 1.2x$.

          Liam is using sequences to compare the growth rates of $h(x) = 1.2x$ and $j(x) = 1.2^x$.
Which statement correctly describes how Liam should do this and what he will observe?
(1 point)
Liam should compare the rates of change of the terms in both sequences. The growth rate of
$h(x) = 1.2x$ will quickly surpass the growth rate of $j(x) = 1.2^x$.
Liam should look at where one sequence has terms greater than the terms in the other sequence.
The growth rate of $h(x) = 1.2x$ is greater than the growth rate of $j(x) = 1.2^x$ when its terms
are greater.
Liam should look at where one sequence has terms greater than the terms in the other sequence.
The growth rate of $j(x) = 1.2^x$ is only greater than the growth rate of $h(x) = 1.2x$ when its
terms are greater.
Liam should compare the rates of change of the terms in both sequences. The growth rate of
$j(x) = 1.2^x$ will quickly surpass the growth rate of $h(x) = 1.2x$.

Liam is using sequences to compare the growth rates of h(x) = 1.2x and j(x) = 1.2^x.
Which statement correctly describes how Liam should do this and what he will observe?
(1 point)
Liam should compare the rates of change of the terms in both sequences. The growth rate of
h(x) = 1.2x will quickly surpass the growth rate of j(x) = 1.2^x.
Liam should look at where one sequence has terms greater than the terms in the other sequence.
The growth rate of h(x) = 1.2x is greater than the growth rate of j(x) = 1.2^x when its terms
are greater.
Liam should look at where one sequence has terms greater than the terms in the other sequence.
The growth rate of j(x) = 1.2^x is only greater than the growth rate of h(x) = 1.2x when its
terms are greater.
Liam should compare the rates of change of the terms in both sequences. The growth rate of
j(x) = 1.2^x will quickly surpass the growth rate of h(x) = 1.2x.

Added by Jill L.

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