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What happens to the value of the expression
(80 )/(h) as
h increases from a small positive number to a large positive number?
Choose 1 answer:
A It increases.
(B) It decreases.
(C) It stays the same.

What happens to the value of the expression $\frac{80}{h}$ as $h$ increases from a small positive number to a large positive number? $\newline$ Choose $1$ answer: $\newline$ (A) It increases. $\newline$ (B) It decreases. $\newline$ (C) It stays the same.

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Slopes of parallel and perpendicular lines

Full solution

Q. What happens to the value of the expression

\frac{80}{h}

as

h

increases from a small positive number to a large positive number?

\newline

Choose

1

answer:

\newline

(A) It increases.

\newline

(B) It decreases.

\newline

(C) It stays the same.

Understanding the Relationship: Understand the relationship between the numerator and the denominator in the expression $(\frac{80}{h})$ . $\newline$ As $h$ increases, what happens to the fraction as a whole? $\newline$ Since $80$ is a constant and $h$ is in the denominator, as $h$ increases, the overall value of the fraction decreases.
Behavior as $h$ Approaches Infinity: Consider the behavior of the expression as $h$ approaches infinity. $\newline$ What is the limit of $\frac{80}{h}$ as $h$ approaches infinity? $\newline$ The limit of $\frac{80}{h}$ as $h$ approaches infinity is $0$ , which means the expression decreases towards $0$ as $h$ increases.
Correct Description of Behavior: Choose the correct answer based on the behavior of the expression. $\newline$ Which option correctly describes the behavior of $(80)/(h)$ as $h$ increases? $\newline$ Option (B) ＂It decreases＂ is the correct answer because as $h$ gets larger, the value of the expression gets smaller.

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