Fraction word problems featuring famous people to engage students in math practice.

Let’s solve each problem one by one. We’ll use fractions to find the part of the total that matches what the question is asking.

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1. Beyonce’s Albums:
She released 10 albums.
1/3 are live recordings → so we want how many are not live? Wait — no! The question says: “If 1/3 of her albums are live recordings, how many live albums has she released?”

So:
1/3 of 10 = (1 × 10) ÷ 3 = 10 ÷ 3 = 3 and 1/3

But you can’t have 1/3 of an album in real life — but since this is a math problem, maybe it’s okay? Let’s check the other problems — they all give whole numbers as answers. Hmm… wait — perhaps I misread?

Wait — let me read again: “Beyonce has released 10 albums in her career. If 1/3 of her albums are live recordings, how many live albums has she released?”

10 ÷ 3 = 3.333... That’s not a whole number. But maybe the problem expects us to round? Or maybe it’s a trick? Actually, looking at the rest of the problems — they all work out evenly. Maybe there’s a typo? But let’s assume we just do the math as given.

Actually — hold on — maybe I should double-check if 10 is divisible by 3? No, it’s not. But let’s look at problem #2: Michael Jordan made 70 free throws, 3/5 successful → 70 × 3/5 = 42 — that works.

Problem #3: 20 speeches, 2/4 about equality → 20 × 2/4 = 10 — good.

Problem #4: Malala wrote 8 books, 5/8 autobiographies → 8 × 5/8 = 5 — perfect.

Problem #5: Einstein had 15 theories, 3/5 related to relativity → 15 × 3/5 = 9 — good.

Problem #6: Serena won 23 titles, 2/3 singles → 23 × 2/3 = 46/3 ≈ 15.333 — again not whole. Hmm.

Wait — maybe some problems don’t result in whole numbers? But that doesn’t make sense for counting things like albums or titles.

Perhaps I need to re-read the instructions? No — the user didn’t say anything else.

Actually — let’s go back to problem #1: Maybe it’s 1/3 of 10 — which is 10/3 = 3 1/3 — but since you can’t have a third of an album, maybe the answer is 3? Or maybe the problem meant 9 albums? But it says 10.

Wait — perhaps I should just calculate exactly as written, even if it’s not a whole number? But that seems odd.

Alternatively — maybe I made a mistake in reading. Let me check the original image description again — but I’m not supposed to describe the image.

Actually — let’s proceed with exact fraction calculations, and see if any simplify to whole numbers. For those that don’t, we’ll leave as mixed numbers or decimals? But the worksheet probably expects whole numbers.

Wait — problem #7: Mozart composed 50 symphonies, 4/10 are symphonies? Wait — that says “if 4/10 of his compositions are symphonies” — but he composed 50 musical compositions — so 4/10 of 50 = 20 — that’s fine.

Problem #8: Steve Jobs got 100 patents, 3/4 technology-related → 75 — good.

Problem #9: J.K. Rowling wrote 7 books, 2/7 adapted into movies → 2 — good.

Problem #10: Elon Musk founded 5 companies, 3/5 focused on sustainable energy → 3 — good.

So only problems #1 and #6 give non-whole numbers? That’s strange.

For problem #1: 1/3 of 10 = 10/3 = 3 1/3 — but since you can’t have a third of an album, maybe the answer is 3? Or perhaps the problem has a typo and meant 9 albums? But I have to go with what’s written.

Similarly, problem #6: 2/3 of 23 = 46/3 = 15 1/3 — again not whole.

But let’s think — maybe in context, we’re to report the exact fractional amount? But that doesn’t make sense for counting discrete items.

Alternatively — perhaps I miscalculated.

Let me recalculate problem #1: 1/3 of 10 = 10 ÷ 3 = 3.333... — yes.

But looking at the worksheet title: “Famous People Fraction Word Problems” — and all others work out nicely except these two. Maybe it’s intentional to test understanding that sometimes fractions don’t give whole numbers? But that seems unlikely for this level.

Wait — perhaps for problem #1, it’s “how many live albums” — and if 1/3 are live, then it’s 10 * 1/3 = 10/3 — but maybe we leave it as a fraction? But the answer format probably expects a number.

I think I should just compute each as per math rules, and if it’s not whole, write it as a mixed number or decimal? But let’s see what the standard approach is.

Actually — upon second thought, in many such worksheets, they ensure the numbers divide evenly. So perhaps for problem #1, it’s a mistake, but I’ll calculate it as 10/3 = 3 1/3 — but since the student might expect a whole number, maybe I should note that.

But to be accurate, I’ll do the math correctly.

Let’s list all answers:

1. Beyonce: 10 × 1/3 = 10/3 = 3 1/3 → but since albums are whole, perhaps 3? But mathematically, it's 10/3.

This is confusing. Let me check online or think differently.

Another idea: perhaps "1/3 of her albums" means approximately, but no.

I recall that in some contexts, they accept fractional answers for such problems, even if unrealistic.

But let's look at problem #6: Serena Williams won 23 Grand Slam titles, 2/3 are singles. 23 × 2/3 = 46/3 = 15 1/3 — again not whole.

In reality, Serena has won 23 Grand Slam singles titles — oh! Wait a minute — perhaps the problem is misstated? Because in actual fact, all 23 of her Grand Slam titles are in singles events — she didn't win doubles or mixed in Grand Slams for her count? No, she did win doubles, but the 23 refers to singles.

Upon quick recall: Serena Williams has 23 Grand Slam singles titles, and also several doubles, but the problem says "she has won 23 Grand Slam titles" — which might include doubles? But typically when people say "Grand Slam titles" for Serena, they mean singles.

But according to the problem: "Serena Williams has won 23 Grand Slam titles in her tennis career. If 2/3 of her titles are in singles events..."

So mathematically, 2/3 of 23 is 46/3 = 15.333...

But in reality, she has 23 singles titles, so 2/3 would be incorrect.

This suggests that the numbers in the worksheet are made up for math practice, not factual accuracy.

Therefore, I should just do the math as given, even if it results in fractions.

So for problem #1: 10 × 1/3 = 10/3 = 3 1/3

But how to write the answer? As a mixed number? Or decimal? Probably mixed number.

Similarly for #6: 23 × 2/3 = 46/3 = 15 1/3

But let's confirm with the other problems.

Problem #3: Abraham Lincoln delivered 20 speeches, 2/4 about equality. 2/4 is 1/2, so 20 × 1/2 = 10 — good.

Problem #4: Malala wrote 8 books, 5/8 autobiographies → 5 — good.

So for consistency, I'll calculate each as per fraction multiplication.

Let's do them one by one carefully.

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1. Beyonce’s Albums:
Total albums = 10
Fraction that are live = 1/3
Live albums = 10 × 1/3 = 10/3 = 3 1/3

But since you can't have a third of an album, and the problem likely expects a numerical answer, I'll write it as 3 1/3 or approximately 3.33, but for school math, often they want the exact fraction.

However, looking at the other problems, they all yield integers, so perhaps there's a mistake in my assumption.

Wait — let's read problem #1 again: "Beyonce has released 10 albums in her career. If 1/3 of her albums are live recordings, how many live albums has she released?"

Perhaps "released" includes something else, but no.

Another thought: maybe "1/3 of her albums" means that out of the 10, one-third are live, so 10 divided by 3 is not integer, but in math class, we still write the fraction.

I think I have to go with 10/3 or 3 1/3.

But let's move to problem #2 to see the pattern.

2. Michael Jordan’s Free Throws:
Made 70 free throws.
3/5 were successful.
Successful = 70 × 3/5 = (70/5) × 3 = 14 × 3 = 42

Good, whole number.

3. Abraham Lincoln’s Speeches:
Delivered 20 speeches.
2/4 were about equality.
2/4 = 1/2, so 20 × 1/2 = 10

Or 20 × 2/4 = 40/4 = 10

Good.

4. Malala Yousafzai’s Books:
Written 8 books.
5/8 are autobiographies.
8 × 5/8 = 5

Good.

5. Albert Einstein’s Theories:
Formulated 15 major scientific theories.
3/5 related to relativity.
15 × 3/5 = (15/5) × 3 = 3 × 3 = 9

Good.

6. Serena Williams’ Grand Slam Titles:
Won 23 titles.
2/3 are in singles events.
23 × 2/3 = 46/3 = 15 1/3

Again, not whole.

7. Mozart’s Compositions:
Composed 50 musical compositions.
4/10 are symphonies.
50 × 4/10 = 200/10 = 20

Good.

8. Steve Jobs’ Patents:
Obtained 100 patents.
3/4 are technology-related.
100 × 3/4 = 300/4 = 75

Good.

9. J.K. Rowling’s Books:
Written 7 books in Harry Potter series.
2/7 were movie adaptations.
7 × 2/7 = 2

Good.

10. Elon Musk’s Companies:
Founded 5 companies.
3/5 focused on sustainable energy.
5 × 3/5 = 3

Good.

So only problems #1 and #6 give non-integer results. Perhaps it's intentional to show that not all fractions give whole numbers, or perhaps there's a typo in the worksheet.

For the sake of completing the task, I'll provide the mathematical answer as calculated.

So for #1: 10/3 or 3 1/3

For #6: 46/3 or 15 1/3

But in school, they might expect the answer as a mixed number.

Perhaps for #1, since 1/3 of 10 is not integer, but the problem might have meant 9 albums? But I have to use 10.

Another idea: perhaps "1/3 of her albums" means that the number of live albums is 1/3 of the total, so we set up equation, but same thing.

I think I should just box the answers as per calculation.

Let me write all answers:

1. 10 × 1/3 = 10/3 = 3 \frac{1}{3}

2. 70 × 3/5 = 42

3. 20 × 2/4 = 20 × 1/2 = 10

4. 8 × 5/8 = 5

5. 15 × 3/5 = 9

6. 23 × 2/3 = 46/3 = 15 \frac{1}{3}

7. 50 × 4/10 = 20

8. 100 × 3/4 = 75

9. 7 × 2/7 = 2

10. 5 × 3/5 = 3

Now, for the final answer, since the user asked to solve the problem, and there are 10 problems, I need to provide all answers.

The response format says "Final Answer: [Provide only the final correct answer]" — but for multiple problems, I should list them.

Probably, I should list the answers for each problem.

Perhaps as a list.

Since the worksheet has 10 problems, I'll provide the answer for each.

And for those with fractions, I'll write them as mixed numbers.

So:

1. 3 \frac{1}{3}

2. 42

3. 10

4. 5

5. 9

6. 15 \frac{1}{3}

7. 20

8. 75

9. 2

10. 3

But to be precise, let's write them clearly.

Perhaps the worksheet expects decimal or something, but mixed number is fine.

For problem #3, 2/4 is simplified to 1/2, but the answer is the same.

I think this is correct mathematically.

So for the Final Answer section, I'll list all 10 answers.

Final Answer:
1. \( 3\frac{1}{3} \)
2. 42
3. 10
4. 5
5. 9
6. \( 15\frac{1}{3} \)
7. 20
8. 75
9. 2
10. 3

But to make it neat, perhaps without LaTeX.

Since it's for a student, I can write:

1. 3 and 1/3
2. 42
3. 10
4. 5
5. 9
6. 15 and 1/3
7. 20
8. 75
9. 2
10. 3

Yes.

I think that's the best I can do.