A square has a side length of 8.
Calculate its area.
A square has a side length of 8.
Calculate its area.
Given that the length of the sides of square 1 is 6
and the length of the side of square 2 is 7.
Which square has the larger area, 1 or 2?
Given a square whose sides are 5. We draw another square whose sides are longer by 5 than the length of the sides of the previous square. Find the area of the new square.
A square has sides measuring 6 cm long. Another square has sides measuring 3 cm less than those of the previous square. Calculate the area of the new square.
Given a square whose side length is 4. We draw a new square so that its side is 2 times bigger than the sides of the given square. Find the area of the new square.
A square has a side length of 8.
Calculate its area.
To determine the area of a square with a side length of 8, we use the formula for the area of a square:
Let's perform the calculations step by step:
The side length given is 8. Substituting this value into the formula, we have:
Calculating , we find:
Thus, the area of the square is .
Therefore, the solution to the problem is . This result matches the correct choice provided, which is choice .
64
Given that the length of the sides of square 1 is 6
and the length of the side of square 2 is 7.
Which square has the larger area, 1 or 2?
To solve this problem, we will calculate the area of each square and compare them:
Let's work through these steps:
Step 1:
The area of a square is calculated using the formula:
For square 1, the side length is 6:
Step 2:
For square 2, the side length is 7:
Step 3:
Now, compare the two areas:
(Area of square 1) is less than (Area of square 2).
Therefore, square 2 has a larger area.
Based on our calculations, the square with the larger area is square 2.
2
Given a square whose sides are 5. We draw another square whose sides are longer by 5 than the length of the sides of the previous square. Find the area of the new square.
To solve this problem, let's follow these steps:
Now, let's work through the solution:
Step 1: Calculate the side length of the new square.
The side length of the original square is 5 units. The problem states that the side of the new square is longer by 5 units than the original square. Therefore, the side length of the new square is:
Step 2: Calculate the area of the new square.
To find the area of the new square, we use the formula for the area of a square, which is the side length squared:
Therefore, the area of the new square is 100 square units.
Thus, the correct answer is option 3: 100.
100
A square has sides measuring 6 cm long. Another square has sides measuring 3 cm less than those of the previous square. Calculate the area of the new square.
To solve this problem, we'll follow these steps:
Now, let's work through each step:
Step 1: The original square has sides measuring 6 cm.
Step 2: The new square has sides measuring cm.
Step 3: The area of the new square is calculated using the formula .
Thus, the new area is .
Therefore, the solution to the problem is .
9
Given a square whose side length is 4. We draw a new square so that its side is 2 times bigger than the sides of the given square. Find the area of the new square.
64
Given a square whose side length is 9.
A new square is formed with a side length that is three times smaller than the original.
Find the area of the new square.
Given a square whose side length is 9.
A new square is formed with a side length that is three times smaller than the original.
Find the area of the new square.
9