How to find a square on a coordinate plane - ISEE Lower Level Quantitative Reasoning

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Question

Square has coordinate points: , , , . Find the area of square .

Answer

The area of square can be found by multiplying the width and length of the rectangle.

The solution is:
width , length

or

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Question

Square has coordinate points: , ,, . Find the area of square .

Answer

The fomula used to find the area of a square is

To find the side length of our square look at the distance between the x or y values two of our coordinate points.

thus the length of a side is 5 units.

Thus, the correct answer is:


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Question

Square has coordinate points: , ,, . Find the perimeter of square .

Answer

The perimeter of square can be found by applying the formula:

, where the length of one side of the square.

To find the length of the square look at the coordinates:

Thus,

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Question

New_vt_custom_xy_plane3

Square ABCD has coordinate points: , , , . Find the area of square .

Answer

To find the area of square apply the formula: , where is the length of one side of the square.

Thus, the solution is:


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Question

New_vt_custom_xy_plane3

Square has coordinate points: , , , . Find the perimeter of square .

Answer

In order to find the perimeter of square apply the formula: , where the length of one side of the square.

The solution is:

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Question

New_vt_custom_xy_plane4

Square has coordinate points:, , , . What is the perimeter of square ?

Answer

In order to find the perimeter of square apply the formula: , where equals the length of one side of the square.

Since, the solution is:

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Question

New_vt_custom_xy_plane4

Square has coordinate points: . Find the perimeter of square.

Answer

In order to find the perimeter of square apply the formula:, where is the length of one side of the square.

Since, the solution is:

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Question

The points with coordinates are the vertices of which kind of quadrilateral?

Answer

1

If the points are plotted on to a graph, you should notice that the points form a square with side lengths of .

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