Aiden is a taxi driver. M(n) models Aiden's fee (in dollars) for his n^("th ") drive on a certain day. What does the statement M(8) < M(4) mean? Choose 1 answer: (A) Aiden earned less money for his 8^("th ") than he earned for his 4^("th ") drive. (B) Aiden earned $8 for a drive that was earlier than a drive for which he earned $4. (c) Aiden earned $8 for fewer drives than the number of drives for which he earned $4.

Function M(n): Understand the function M(n). M(n) is a function that models Aiden's fee for his nth drive on a certain day. The variable n represents the sequence number of the drive, and M(n) represents the fee earned for that particular drive.Interpretation of M(8) < M(4): Interpret M(8) < M(4). The statement M(8) < M(4) means that the fee Aiden earned for his 8th drive (M(8)) is less than the fee he earned for his 4th drive (M(4)). This is a direct comparison of the fees earned on two different drives.Matching the interpretation to choices: Match the interpretation to the given choices. Based on the interpretation in Step 2, we can match the meaning of M(8) < M(4) to the given choices. It corresponds to choice (A), which states that Aiden earned less money for his 8th drive than he earned for his 4th drive.

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Aiden is a taxi driver.

M(n) models Aiden's fee (in dollars) for his
n^("th ") drive on a certain day.
What does the statement
M(8) < M(4) mean?
Choose 1 answer:
(A) Aiden earned less money for his
8^("th ") than he earned for his
4^("th ") drive.
(B) Aiden earned
$8 for a drive that was earlier than a drive for which he earned
$4.
(c) Aiden earned
$8 for fewer drives than the number of drives for which he earned
$4.

Aiden is a taxi driver. $\newline$ $M(n)$ models Aiden's fee (in dollars) for his $n^{\text {th }}$ drive on a certain day. $\newline$ What does the statement \( M(8)

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Math Problems

Algebra 1

Interpret parts of quadratic expressions: word problems

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Q. Aiden is a taxi driver.

\newline

M(n)

models Aiden's fee (in dollars) for his

n^{\text {th }}

drive on a certain day.

\newline

What does the statement

M(8)<M(4)

mean?

\newline

Choose

1

answer:

\newline

(A) Aiden earned less money for his

8^{\text {th }}

than he earned for his

4^{\text {th }}

drive.

\newline

(B) Aiden earned

\$ 8

for a drive that was earlier than a drive for which he earned

\$ 4

\newline

\$ 8

for fewer drives than the number of drives for which he earned

\$ 4

Function $M(n)$ : Understand the function $M(n)$ . $M(n)$ is a function that models Aiden's fee for his $n$ th drive on a certain day. The variable $n$ represents the sequence number of the drive, and $M(n)$ represents the fee earned for that particular drive.
Interpretation of M(8) < M(4): Interpret M(8) < M(4). $\newline$ The statement M(8) < M(4) means that the fee Aiden earned for his $8^{\text{th}}$ drive ( $M(8)$ ) is less than the fee he earned for his $4^{\text{th}}$ drive ( $M(4)$ ). This is a direct comparison of the fees earned on two different drives.
Matching the interpretation to choices: Match the interpretation to the given choices. $\newline$ Based on the interpretation in Step $2$ , we can match the meaning of M(8) < M(4) to the given choices. It corresponds to choice (A), which states that Aiden earned less money for his $8^{\text{th}}$ drive than he earned for his $4^{\text{th}}$ drive.