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Math worksheet about John Henry with word problems and an illustration of the legendary steel driver.

A worksheet titled "John Henry" with math word problems related to the folk hero, featuring a black-and-white illustration of John Henry holding a sledgehammer. The page includes questions about work hours, drilling depth, weight calculations, and time estimates, with space for answers. The worksheet is from Scholastic Teaching Resources.

A worksheet titled "John Henry" with math word problems related to the folk hero, featuring a black-and-white illustration of John Henry holding a sledgehammer. The page includes questions about work hours, drilling depth, weight calculations, and time estimates, with space for answers. The worksheet is from Scholastic Teaching Resources.

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Show Answer Key & Explanations Step-by-step solution for: John Henry (Choosing an Operation): Tall Tale Math | Printable ...
Let's solve each problem step by step:

---

Problem 7:


John Henry worked long hours as a steel driver. If he worked 19 hours a day, how many hours would he work in a 7-day week? How many hours would he work in two weeks?

#### Step 1: Calculate hours in one week
- Hours per day = 19
- Days in a week = 7

\[
\text{Hours in one week} = 19 \times 7 = 133 \text{ hours}
\]

#### Step 2: Calculate hours in two weeks
- Hours in one week = 133
- Weeks = 2

\[
\text{Hours in two weeks} = 133 \times 2 = 266 \text{ hours}
\]

Answer:
- Hours in one week: 133 hours
- Hours in two weeks: 266 hours

---

Problem 8:


Each hole that John Henry drilled was about 6 inches deep. If he drilled 144 inches in one day, how many holes would he have drilled?

#### Step 1: Determine the number of holes
- Depth of each hole = 6 inches
- Total depth drilled in one day = 144 inches

\[
\text{Number of holes} = \frac{\text{Total depth drilled}}{\text{Depth of each hole}} = \frac{144}{6} = 24 \text{ holes}
\]

Answer:
- Number of holes: 24 holes

---

Problem 9:


It took three years to blast the tunnel through Big Bend Mountain. If the men worked 261 days a year, how many days in all would it have taken them to complete the tunnel?

#### Step 1: Calculate total days
- Years = 3
- Days per year = 261

\[
\text{Total days} = 3 \times 261 = 783 \text{ days}
\]

Answer:
- Total days: 783 days

---

Problem 10:


John Henry usually worked with a 14-pound sledgehammer. If each of 32 men used a sledgehammer of the same weight, what would be the total weight of their hammers?

#### Step 1: Calculate total weight
- Weight of one sledgehammer = 14 pounds
- Number of men = 32

\[
\text{Total weight} = 14 \times 32 = 448 \text{ pounds}
\]

Answer:
- Total weight: 448 pounds

---

Problem 11:


In the contest, John Henry used 25-pound sledgehammers. If he had 9 sledgehammers at that same weight, what would be the total weight of his hammers?

#### Step 1: Calculate total weight
- Weight of one sledgehammer = 25 pounds
- Number of sledgehammers = 9

\[
\text{Total weight} = 25 \times 9 = 225 \text{ pounds}
\]

Answer:
- Total weight: 225 pounds

---

Problem 12:


Because the steam-powered drill often clogged up, it could only drill 9 feet a day. How many days would it have taken the machine to drill 126 feet?

#### Step 1: Calculate number of days
- Feet drilled per day = 9
- Total feet to drill = 126

\[
\text{Number of days} = \frac{\text{Total feet}}{\text{Feet per day}} = \frac{126}{9} = 14 \text{ days}
\]

Answer:
- Number of days: 14 days

---

Final Answers:


1. 133 hours (one week), 266 hours (two weeks)
2. 24 holes
3. 783 days
4. 448 pounds
5. 225 pounds
6. 14 days

Boxed Final Answer:
\[
\boxed{133, 266, 24, 783, 448, 225, 14}
\]
Parent Tip: Review the logic above to help your child master the concept of john henry worksheet.
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