How to find a triangle on a coordinate plane - ISEE Lower Level Quantitative Reasoning
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Find the area of the above triangle--given that it has a base of 
and a height of 
.
Find the area of the above triangle--given that it has a base of
To find the area of the right triangle apply the formula: 
Thus, the solution is:
To find the area of the right triangle apply the formula:
Thus, the solution is:
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Given that this triangle has a base of 
and a height of 
, what is the length of the longest side?
Given that this triangle has a base of
In order to find the length of the longest side of the triangle (hypotenuse), apply the formula:
, where 
and 
are equal to 
and 
, respectively. And, 
the hypotenuse.
Thus, the solution is:
In order to find the length of the longest side of the triangle (hypotenuse), apply the formula:
Thus, the solution is:
Compare your answer with the correct one above
The above triangle has a base of 
and a height of 
. Find the area.
The above triangle has a base of
To find the area of this right triangle apply the formula: 
Thus, the solution is:
To find the area of this right triangle apply the formula:
Thus, the solution is:
Compare your answer with the correct one above
The above triangle has a base of 
and a height of 
. Find the length longest side (the hypotenuse).
The above triangle has a base of
In order to find the length of the longest side of the triangle (hypotenuse), apply the formula:
, where 
and 
are equal to 
and 
, respectively. And, 
the hypotenuse.
Thus, the solution is:
In order to find the length of the longest side of the triangle (hypotenuse), apply the formula:
Thus, the solution is:
Compare your answer with the correct one above
The triangle shown above has a base of 
and height of 
. Find the area of the triangle.
The triangle shown above has a base of
To find the area of this triangle apply the formula: 
Thus, the solution is:
To find the area of this triangle apply the formula:
Thus, the solution is:
Compare your answer with the correct one above
The triangle shown above has a base of 
and height of 
. Find the length of the longest side of the triangle (the hypotenuse).
The triangle shown above has a base of
In order to find the length of the longest side of the triangle (hypotenuse), apply the formula:
, where and are equal to 
and , respectively. And, the hypotenuse.
Thus, the solution is:
In order to find the length of the longest side of the triangle (hypotenuse), apply the formula:
Thus, the solution is:
Compare your answer with the correct one above
At which of the following coordinate points does this triangle intersect with the 
-axis?
At which of the following coordinate points does this triangle intersect with the
This triangle only intersects with the vertical 
-axis at one coordinate point: 
. Keep in mind that the 
represents the 
value of the coordinate and 
represents the 
value of the coordinate point.
This triangle only intersects with the vertical
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The triangle shown above has a base of 
and height of 
. Find the perimeter of the triangle.
The triangle shown above has a base of
The perimeter of this triangle can be found using the formula: 
Thus, the solution is:
The perimeter of this triangle can be found using the formula:
Thus, the solution is:
Compare your answer with the correct one above
The above triangle has a height of 
and a base with length 
. Find the area of the triangle.
The above triangle has a height of
In order to find the area of this triangle apply the formula: 
In order to find the area of this triangle apply the formula:
Compare your answer with the correct one above
The above triangle has a height of 
and a base with length 
. Find the hypotenuse (the longest side).
The above triangle has a height of
In order to find the length of the longest side of the triangle (hypotenuse), apply the formula:
, where and are equal to 
and 
, respectively. And, the hypotenuse.
Thus, the solution is:
In order to find the length of the longest side of the triangle (hypotenuse), apply the formula:
Thus, the solution is:
Compare your answer with the correct one above
The above triangle has a height of 
and a base with length 
. Find the perimeter of the triangle.
The above triangle has a height of
The perimeter of this triangle can be found using the formula:
Thus, the solution is:
The perimeter of this triangle can be found using the formula:
Thus, the solution is:
Compare your answer with the correct one above
The triangle shown above has a base of length 
and a height of 
. Find the area of the triangle.
The triangle shown above has a base of length
To find the area of this triangle apply the formula:
Thus, the solution is:
To find the area of this triangle apply the formula:
Thus, the solution is:
Compare your answer with the correct one above
The above triangle has a height of and a base with length . Find the hypotenuse (the longest side).
The above triangle has a height of
In order to find the length of the longest side of the triangle (hypotenuse), apply the formula:
, where and are equal to and , respectively. And, the hypotenuse.
Thus, the solution is:
In order to find the length of the longest side of the triangle (hypotenuse), apply the formula:
Thus, the solution is:
Compare your answer with the correct one above