Understanding the Area of a Square

The video tutorial explains how to find the side length of a square given its area. It starts by introducing the formula for the area of a square, A = s^2, where A is the area and s is the side length. The tutorial then provides an example with a square of 25 square units, demonstrating how to calculate the side length using the square root. Finally, it applies this method to a square with an area of 600 square meters, using a calculator to approximate the side length to the nearest tenth of a meter, resulting in approximately 24.5 meters.

What is the area of the square mentioned in the problem?

• 600 square meters

• 500 square meters

• 700 square meters

• 800 square meters

Which formula is used to calculate the area of a square?

• A = s / s

• A = s * s

• A = s - s

• A = s + s

If a square has an area of 25 square units, what is the length of one side?

• 3 units

• 4 units

• 5 units

• 6 units

What is the side length of a square with an area of 600 square meters?

• 24 meters

• 22 meters

• Approximately 24.5 meters

• 20 meters

Why do we use a calculator to find the square root of 600?

• Because it simplifies perfectly

• Because it is less than 100

• Because it is a perfect square

• Because it does not simplify perfectly

What is the first step to enter the square root of 600 in a calculator?

• Press the subtraction button

• Press the multiplication button

• Press the second x squared button

• Press the division button

To which decimal place do we round the side length of the square?

• Hundredths

• Tenths

• Thousandths

• Whole number

What digit is in the tenths place of the calculated side length before rounding?

• 3

• 4

• 5

• 6

What is the approximate side length of the square after rounding?

• 24.6 meters

• 24.5 meters

• 24.4 meters

• 24.3 meters