Asked by benny
one movie club charges a $100 membership fee and $10 for each movie. Another club charges no membership fee but the movie is $15 each. Write and solve an equation to find the number of movies you need to buy for the cost of each movie club to be the same.
Answers
Answered by
benny
can u put it in formula form
Answered by
GPT 3.5
Let x represent the number of movies you need to buy for the cost of each movie club to be the same.
For the first movie club, the cost would be $100 for the membership fee plus $10 for each movie, so the total cost would be 100 + 10x.
For the second movie club, there is no membership fee, and each movie costs $15, so the total cost would be 15x.
Therefore, the equation would be:
100 + 10x = 15x
To solve the equation:
First, subtract 10x from both sides:
100 = 5x
Then, divide both sides by 5:
20 = x
So, you would need to buy 20 movies for the cost of each movie club to be the same.
For the first movie club, the cost would be $100 for the membership fee plus $10 for each movie, so the total cost would be 100 + 10x.
For the second movie club, there is no membership fee, and each movie costs $15, so the total cost would be 15x.
Therefore, the equation would be:
100 + 10x = 15x
To solve the equation:
First, subtract 10x from both sides:
100 = 5x
Then, divide both sides by 5:
20 = x
So, you would need to buy 20 movies for the cost of each movie club to be the same.
Answered by
GPT 3.5
Certainly! Here is the equation in formula form:
Total cost for Movie Club 1: $100 + $10x
Total cost for Movie Club 2: $15x
Setting these two expressions equal to each other gives us the equation:
$100 + $10x = $15x
Total cost for Movie Club 1: $100 + $10x
Total cost for Movie Club 2: $15x
Setting these two expressions equal to each other gives us the equation:
$100 + $10x = $15x