Answer :
We start by noticing that the total fee consists of two parts:
1. An initial fee of \[tex]$300.
2. An additional fee of \$[/tex]150 for each meeting.
If we let the number of meetings be [tex]$m$[/tex], then the fee for the meetings is [tex]$150m$[/tex]. Adding the initial fee, the total fee is given by
[tex]$$
F = 300 + 150m.
$$[/tex]
To check our model:
- For [tex]$m = 0$[/tex] (no meetings), the fee is
[tex]$$
F = 300 + 150(0) = 300.
$$[/tex]
- For [tex]$m = 1$[/tex] (one meeting), the fee is
[tex]$$
F = 300 + 150(1) = 450.
$$[/tex]
These values confirm the model. Therefore, the correct answer is
[tex]$$
\boxed{F = 300 + 150m}.
$$[/tex]>
This corresponds to option c.
1. An initial fee of \[tex]$300.
2. An additional fee of \$[/tex]150 for each meeting.
If we let the number of meetings be [tex]$m$[/tex], then the fee for the meetings is [tex]$150m$[/tex]. Adding the initial fee, the total fee is given by
[tex]$$
F = 300 + 150m.
$$[/tex]
To check our model:
- For [tex]$m = 0$[/tex] (no meetings), the fee is
[tex]$$
F = 300 + 150(0) = 300.
$$[/tex]
- For [tex]$m = 1$[/tex] (one meeting), the fee is
[tex]$$
F = 300 + 150(1) = 450.
$$[/tex]
These values confirm the model. Therefore, the correct answer is
[tex]$$
\boxed{F = 300 + 150m}.
$$[/tex]>
This corresponds to option c.
