All ISEE Middle Level Math Resources
Example Questions
Example Question #45 : Quadrilaterals
Find the area of a square with a base of 12 inches.
To find the area of a square, we will use the following formula:
where l is the length and w is the width of the square.
Now, we know the base of the square is 12in. Because it is a square, we know that all sides are equal. Which means all sides are 12in. Therefore, the width is also 12in. Knowing this, we can substitute into the formula. We get
Example Question #46 : Quadrilaterals
Find the area of a square with a width of 5 feet.
To find the area of a square, we will use the following formula:
where l is the length and w is the width of the rectangle.
Now, we know the width is 5 feet. Because it is a square, all sides are equal. This means the length is also 5 feet.
Knowing this, we can substitute into the formula. We get
Example Question #47 : Quadrilaterals
Find the area of a square with a width of 12cm.
To find the area of a square, we will use the following formula:
where l is the length and w is the width of the square.
Now, we know the width of the square is 12cm. Because it is a square, all sides are equal. Therefore, the length is also 12cm.
Knowing this, we will substitute into the formula. We get
Example Question #48 : Quadrilaterals
Use the following image to answer the question:
Find the area of the square.
To find the area of a square, we will use the following formula:
where l is the length and w is the width of the square.
Now, let's look at the given square.
We can see the width is 8cm. Because it is a square, we know that all sides are equal. Therefore, the width is also 8cm.
Knowing this, we can substitute into the formula. We get
Example Question #49 : Quadrilaterals
Find the area of a square with a length of 11in.
To find the area of a square, we will use the following formula:
where l is the length and w is the width of the square.
Now, we know the length of the square is 11in. Because it is a square, all sides are equal. Therefore, the width is also 11in.
Knowing this, we will substitute into the formula. We get
Example Question #26 : How To Find The Area Of A Square
Use the following square to answer the question:
Find the area.
To find the area of a square, we will use the following formula:
where l is the length and w is the width of the square.
Now, given the square
we can see the length is 14cm. Because it is a square, all sides are equal. Therefore, the width is also 14cm.
Knowing this, we can substitute into the formula. We get
Example Question #27 : How To Find The Area Of A Square
Find the area of a square with a length of 8in.
To find the area of a square, we will use the following formula:
where l is the length and w is the width of the square.
So, we know the length of the square is 8in. Because it is a square, all sides are equal. Therefore, the width is also 8in.
Knowing this, we can substitute into the formula. We get
Example Question #51 : Quadrilaterals
Find the area of a square that has a width of 15in.
To find the area of a square, we will use the following formula:
where l is the length and w is the width of the square.
Now, we know the width of the square is 15in. Because it is a square, all sides are equal. Therefore, the length is also 15in.
Knowing this, we can substitute into the formula. We get
Example Question #52 : Quadrilaterals
Find the area of a square with a base of 18cm.
To find the area of a square, we will use the following formula:
where l is the length and w is the width of the square.
Now, we know the base of the square is 18cm. Because it is a square, all sides are equal. Therefore, the length is also 18cm.
Knowing this, we can substitute into the formula. We get
Example Question #53 : Quadrilaterals
Find the area of a square with a width of 13in.
To find the area of a square, we will use the following formula:
where l is the length and w is the width of the square.
Now, we know the width of the square is 13in. Because it is a square, we know all sides are equal. Therefore, the length is also 13in.
Knowing this, we can substitute into the formula. We get
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