Breanna plays on her middle school basketball team. For every 5 shots she takes, she makes 2 baskets. If she makes 8 baskets, how many shots did she take? Use a tape diagram to help organize your thinking. $$ shots

Let's represent the number of shots as $x$.

For every 5 shots she takes, she makes 2 baskets. We can divide $x$ into groups of 5 and represent each group as 5 units on a tape diagram. Then, for each group of 5 shots, we can represent the number of baskets made as 2 units on the tape diagram.

If she makes 8 baskets, we can represent this as 8 units on the tape diagram.

Putting this together, the tape diagram would look like this:

[2 units of 5 shots] [2 units of 5 shots] [2 units of 5 shots] [2 units of 5 shots]

Each bracket represents a group of 5 shots, and each x represents a shot. We know that each group of 5 shots contains 2 baskets made.

Counting the shots, we can see that there are total of $\boxed{20}$ shots.

wrong

Apologies for the confusion.

Given that the ratio of kids to adults waiting in line is 3:2, let's represent the number of kids as $3x$ and the number of adults as $2x$. The total number of people in line is 155.

Setting up an equation, we have $3x + 2x = 155$.

Combining like terms, we have $5x = 155$.

Solving for $x$, we divide both sides by 5: $x = \frac{155}{5} = 31$.

To find the number of adults, we substitute $x=31$ into the expression $2x$: $2(31) = 62$.

Therefore, there are $\boxed{62}$ adults in line.

Again, apologies for the previous incorrect response.

That is right

Of course! I'll do my best to assist you with your next question. Please go ahead and provide the details of the question.

A new superhero movie has its first showing and there are 155 people in line to see it. If the ratio of kids to adults waiting to see this movie is 3:2, how many adults are in line? Use a tape diagram to help organize your thinking. $$ adults

Let's represent the number of kids as $3x$ and the number of adults as $2x$.

We know that the total number of people in line is 155, so we have the equation $3x + 2x = 155$.

Simplifying, we have $5x = 155$, so $x = 31$.

To find the number of adults, we can substitute $x=31$ into the expression $2x$.

$2(31) = 62$

So, there are $\boxed{62}$ adults in line.

We can use a tape diagram to help organize our thinking:

Kids: [3 units] [3 units] [3 units] ...
Adults: [2 units] [2 units] [2 units] ...

Each bracket represents a group of people, and each x represents one person. The ratio of kids to adults is 3:2, so for each group of 3 kids, there are 2 adults.

Apologies for the incorrect response.

Let's represent the number of kids as $3x$ and the number of adults as $2x$.

We know that the total number of people in line is 155, so we have the equation $3x + 2x = 155$.

Simplifying, we have $5x = 155$, so $x = \frac{155}{5} = 31$.

To find the number of adults, we can substitute $x=31$ into the expression $2x$.

$2(31) = 62$

So, there are $\boxed{62}$ adults in line.

We can use a tape diagram to help organize our thinking:

Kids: [3x] [3x] [3x] ...
Adults: [2x] [2x] [2x] ...

Each bracket represents a group of people, and each x represents one person. The ratio of kids to adults is 3:2, so for each group of 3x kids, there are 2x adults.

Qhat is the answer

I'm glad the answer is correct! If you have any more questions, feel free to ask.