Answer:
Step-by-step explanation:
the answer is
t=5c+35
t=10c
i just did this problem and got it right.
The first program charges a $35 membership fee and $5 for each class is represented by equation, [tex]t = 5c + 35[/tex].
And The second program does not have a membership fee, but charges $10 for each class is represented by equation, [tex]t = 10c[/tex].
Given that,
A pet store runs two different training programs.
The first program charges a $35 membership fee and $5 for each class.
The second program does not have a membership fee, but charges $10 for each class.
We have to determine,
Which equations create the system to represent the scenario.
For how many classes will the programs cost the same.
According to the question,
The variable c represents the number of classes and t represents the total cost.
The first program charges a $35 membership fee and $5 for each class.
Then,
Total cost of first program = charges each class + membership fee.
[tex]t = 5c + 35[/tex]
And, The second program does not have a membership fee, but charges $10 for each class.
Then,
Total cost for second program = charges fee each class
[tex]t = 10c[/tex]
Hence, The first program charges a $35 membership fee and $5 for each class is represented by equation, [tex]t = 5c + 35[/tex].
And The second program does not have a membership fee, but charges $10 for each class is represented by equation, [tex]t = 10c[/tex].
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