Math worksheet with Hulu-themed word problems covering subscription costs, viewing hours, ratings, and revenue calculations.

Let's solve each problem step by step and explain the reasoning behind each solution.

---

1. Hulu Subscriptions:

Problem: A monthly Hulu subscription costs $11.99. If a customer signs up for a year, how much will they pay in total?

Solution:
- Monthly cost = $11.99
- Number of months in a year = 12
- Total annual cost = $11.99 × 12

$$
11.99 \times 12 = 143.88
$$

✔ Answer: $143.88

---

2. Streaming Time:

Problem: Sarah watched her favorite show on Hulu for 2.5 hours on Monday, 3.75 hours on Tuesday, and 3.25 hours on Wednesday. How many hours did she watch in total?

Solution:
Add all the hours:

$$
2.5 + 3.75 + 3.25 = 9.5 \text{ hours}
$$

✔ Answer: 9.5 hours

---

3. Show Ratings:

Problem: A show on Hulu has an average rating of 4.8 out of 5 stars. If there are 1000 reviews, how many reviews gave the show a perfect rating (5 stars)?

Solution:
This is tricky because we don't know the distribution of ratings — just the average. But if we assume only two possible ratings (e.g., 5 stars or some lower rating), we can set up an equation.

But since no such assumption is given, we must consider that we cannot determine exactly how many gave a perfect rating with only the average and total number of reviews.

However, if this problem assumes only 5-star and 4-star ratings, we could solve it. But since it doesn't specify, let’s suppose it's a common trick question where you're expected to realize insufficient data.

But wait — perhaps the problem expects us to use the idea that:

Let:
- $ x $ = number of 5-star reviews
- $ 1000 - x $ = number of non-5-star reviews

But without knowing the other ratings, we can’t find $ x $. So unless more info is given, this problem is unsolvable as stated.

Wait — maybe it's implying only 5-star and 0-star? That would be unrealistic.

Alternatively, perhaps it's a misinterpretation. Let's reconsider.

Actually, a typical way this type of problem is solved is by assuming all other ratings are 4 stars, but again, not specified.

So unless there's more context, this problem lacks sufficient information.

But if we assume only 5-star and 4-star reviews, then:

Let $ x $ = number of 5-star reviews
Then $ 1000 - x $ = number of 4-star reviews

Average rating:

$$
\frac{5x + 4(1000 - x)}{1000} = 4.8
$$

Solve:

$$
\frac{5x + 4000 - 4x}{1000} = 4.8 \\
\frac{x + 4000}{1000} = 4.8 \\
x + 4000 = 4800 \\
x = 800
$$

✔ Answer: 800 reviews gave a perfect rating (assuming only 4- and 5-star ratings).

> ⚠️ Note: This assumption is necessary; otherwise, the problem is underspecified.

---

4. Free Trial Conversion:

Problem: Hulu offers a 14-day free trial for new customers. If 3/10 of the customers who sign up for the free trial continue their subscription, how many of 500 free trial customers will continue?

Solution:
- Fraction continuing = $ \frac{3}{10} $
- Total trial users = 500

$$
\frac{3}{10} \times 500 = 150
$$

✔ Answer: 150 customers

---

5. Subscription Savings:

Problem: Hulu offers a 15% discount on annual subscriptions compared to monthly subscriptions. If the monthly subscription is $12.99, how much can a customer save by choosing the annual subscription?

Solution:
- Monthly price = $12.99
- Annual cost without discount = $12.99 × 12 = $155.88
- Discount = 15% of $155.88

$$
0.15 \times 155.88 = 23.382 \approx 23.38
$$

✔ Answer: $23.38 saved

---

6. Advertisement Duration:

Problem: During a one-hour show on Hulu, 12 minutes are dedicated to advertisements. What is the fraction of the show dedicated to advertisements?

Solution:
- One hour = 60 minutes
- Ad time = 12 minutes

Fraction = $ \frac{12}{60} = \frac{1}{5} $

✔ Answer: $ \frac{1}{5} $

---

7. Monthly Revenue:

Problem: Hulu has 10 million subscribers, each paying $9.99 per month. What is their total monthly revenue?

Solution:
- Number of subscribers = 10,000,000
- Price per subscriber = $9.99

$$
10,000,000 \times 9.99 = 99,900,000
$$

✔ Answer: $99,900,000

---

8. Show Marathon:

Problem: Alex decided to binge-watch a full season of a show on Hulu. If the season has 12 episodes, each with an average duration of 45 minutes, how many hours will Alex spend watching the entire season?

Solution:
- Total minutes = 12 × 45 = 540 minutes
- Convert to hours: $ \frac{540}{60} = 9 $ hours

✔ Answer: 9 hours

---

9. Exclusive Content:

Problem: Hulu produces 20% of its own original shows. If there are 500 shows available on Hulu, how many of them are original shows?

Solution:
- 20% of 500 = $ 0.20 \times 500 = 100 $

✔ Answer: 100 original shows

---

10. Movie Marathon:

Problem: Lily organized a movie marathon on Hulu with her friends. They watched 5 movies, each with a duration of 2.25 hours. How many hours did the movie marathon last in total?

Solution:
- Each movie = 2.25 hours
- 5 movies = $ 5 \times 2.25 = 11.25 $ hours

✔ Answer: 11.25 hours

---

✔ Final Answers Summary:

| Problem | Answer |
|--------|--------|
| 1 | $143.88 |
| 2 | 9.5 hours |
| 3 | 800 (assuming only 4- and 5-star ratings) |
| 4 | 150 customers |
| 5 | $23.38 |
| 6 | $ \frac{1}{5} $ |
| 7 | $99,900,000 |
| 8 | 9 hours |
| 9 | 100 original shows |
| 10 | 11.25 hours |

> ⚠️ For Problem 3, the answer depends on assumptions about rating distribution. If no such assumption is allowed, the problem is unsolvable. But in typical math worksheet contexts, the assumption of only 4- and 5-star ratings is often implied.

Let me know if you'd like a printable version or explanation for any specific problem!