Calculate Parallelogram Area: 7 cm Base with 3.5 cm Height

AB = 7 cm

Height of the rectangle = 3.5 cm

AAABBBDDDCCC73.5

Calculate the area of the parallelogram.

❤️ Continue Your Math Journey!

We have hundreds of course questions with personalized recommendations + Account 100% premium

Step-by-step video solution

Watch the teacher solve the problem with clear explanations
00:08 Let's calculate the area of parallelogram A B C D.
00:12 Remember, in a parallelogram, opposite sides are equal.
00:22 We'll use the formula for the area of a parallelogram.
00:26 It's base times height. So, side C D multiplied by height H.
00:31 Let's plug in the given values and calculate the area.
00:42 And that's how we find the solution. Great job!

Step-by-step written solution

Follow each step carefully to understand the complete solution
1

Understand the problem

AB = 7 cm

Height of the rectangle = 3.5 cm

AAABBBDDDCCC73.5

Calculate the area of the parallelogram.

2

Step-by-step solution

To calculate the area of the parallelogram, we will use the formula:

Step 1: Identify provided values:
- Base b=7 b = 7 cm
- Height h=3.5 h = 3.5 cm

Step 2: Substitute into the area formula:
Area=b×h=7×3.5\text{Area} = b \times h = 7 \times 3.5

Step 3: Perform the calculation:
Area=24.5cm2\text{Area} = 24.5 \, \text{cm}^2

Therefore, the area of the parallelogram is 24.5 cm2^2.

3

Final Answer

24.5

Practice Quiz

Test your knowledge with interactive questions

Calculate the area of the parallelogram according to the data in the diagram.

101010777AAABBBCCCDDDEEE

🌟 Unlock Your Math Potential

Get unlimited access to all 18 Parallelogram questions, detailed video solutions, and personalized progress tracking.

📹

Unlimited Video Solutions

Step-by-step explanations for every problem

📊

Progress Analytics

Track your mastery across all topics

🚫

Ad-Free Learning

Focus on math without distractions

No credit card required • Cancel anytime

More Questions

Click on any question to see the complete solution with step-by-step explanations