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Speed and Velocity Practice Problems by Sweet and Simple in the Middle - Free Printable

Speed and Velocity Practice Problems by Sweet and Simple in the Middle

Educational worksheet: Speed and Velocity Practice Problems by Sweet and Simple in the Middle. Download and print for classroom or home learning activities.

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It looks like you've uploaded an image of a worksheet titled "Speed & Velocity" with several problems related to speed and velocity. Let's go through each problem one by one, solve them step by step, and explain the solutions.

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🔹 Formulas Given:


- Speed = distance / time
- Velocity = displacement / time (with direction)

Let’s solve each question:

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Problem 6:


What is the velocity of a rocket that goes 700 kilometers north in 25 seconds?

#### Step 1: Identify known values
- Displacement = 700 km north
- Time = 25 seconds

#### Step 2: Use the velocity formula
> Velocity = displacement / time

But note: units must be consistent. We have kilometers and seconds. Let's convert to standard units (km/h or m/s). Since the answer is likely expected in km/h or m/s, let's do both.

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#### Option A: Convert to km/h

We know:
- 1 hour = 3600 seconds

So:
> Velocity = (700 km) / (25 s) = 28 km/s

Now convert km/s to km/h:
> 28 km/s × 3600 s/h = 100,800 km/h

So, the velocity is 100,800 km/h north

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#### Option B: In m/s (more scientific)
- 700 km = 700,000 meters
- Time = 25 seconds

> Velocity = 700,000 m / 25 s = 28,000 m/s north

So, velocity is 28,000 m/s north

👉 But since the original unit is km and time is in seconds, 100,800 km/h north is probably expected.

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Problem 7:


How much time does it take a person to walk 8 kilometers east at a velocity of 4 kilometers per hour?

Use:
> Time = Distance / Speed

Given:
- Distance = 8 km
- Speed = 4 km/h

> Time = 8 km / 4 km/h = 2 hours

Answer: 2 hours

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Problem 8:


A motorcycle travels 300 miles south in 3 hours. What is its average velocity?

Use:
> Velocity = displacement / time

- Displacement = 300 miles south
- Time = 3 hours

> Velocity = 300 miles / 3 h = 100 miles per hour south

Answer: 100 mph south

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Problem 9:


If the velocity of a car is 48 kilometers per hour west, how far can it travel in 0.5 hours?

Use:
> Distance = Velocity × Time

- Velocity = 48 km/h west
- Time = 0.5 h

> Distance = 48 km/h × 0.5 h = 24 km

Since velocity includes direction, we include it:
Answer: 24 kilometers west

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Problem 10:


An airplane travels 4,425 kilometers west in 5 hours. What is its average velocity?

Use:
> Velocity = displacement / time

- Displacement = 4,425 km west
- Time = 5 hours

> Velocity = 4,425 km / 5 h = 885 km/h west

Answer: 885 km/h west

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Final Answers Summary:



| Question | Answer |
|--------|--------|
| 6 | 100,800 km/h north (or 28,000 m/s north) |
| 7 | 2 hours |
| 8 | 100 mph south |
| 9 | 24 km west |
| 10 | 885 km/h west |

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🔍 Key Concepts Recap:


- Speed is scalar (only magnitude): e.g., 60 km/h
- Velocity is vector (magnitude + direction): e.g., 60 km/h north
- Always include direction when calculating velocity.
- Make sure units are consistent (convert if needed).

Let me know if you'd like these answers formatted for printing or explained further!
Parent Tip: Review the logic above to help your child master the concept of speed and velocity problems worksheet.
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