All ISEE Lower Level Quantitative Resources
Example Questions
Example Question #882 : Isee Lower Level (Grades 5 6) Quantitative Reasoning
Select the graph that displays the polygon created using the following coordinates:
When we are given coordinate points, it's important to know the difference between the x-axis and the y-axis, and which order these points are given. The x-axis is the axis that runs left to right and the y-axis is the axis the runs up and down. When coordinate points are written, the x value goes first, followed by the y value .
Knowing this information, we can plot the points and use straight lines to connect them in a counter-clockwise or clockwise direction. The provided coordinate points should create the following graph:
Example Question #116 : Draw Polygons In The Coordinate Plane And Solve For Side Lengths: Ccss.Math.Content.6.G.A.3
Select the graph that displays the polygon created using the following coordinates:
When we are given coordinate points, it's important to know the difference between the x-axis and the y-axis, and which order these points are given. The x-axis is the axis that runs left to right and the y-axis is the axis the runs up and down. When coordinate points are written, the x value goes first, followed by the y value .
Knowing this information, we can plot the points and use straight lines to connect them in a counter-clockwise or clockwise direction. The provided coordinate points should create the following graph:
Example Question #1 : How To Find A Triangle On A Coordinate Plane
Find the area of the above triangle--given that it has a base of and a height of
.
square units
square units
square units
square units
square units
To find the area of the right triangle apply the formula:
Thus, the solution is:
Example Question #1 : How To Find A Triangle On A Coordinate Plane
The above triangle has a base of and a height of
. Find the area.
square units
square units
square units
square units
square units
To find the area of this right triangle apply the formula:
Thus, the solution is:
Example Question #131 : Geometry
The above triangle has a base of and a height of
. Find the length longest side (the hypotenuse).
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:
Example Question #1 : How To Find A Triangle On A Coordinate Plane
The triangle shown above has a base of and height of
. Find the area of the triangle.
square units
square units
square units
square units
square units
To find the area of this triangle apply the formula:
Thus, the solution is:
Example Question #2 : How To Find A Triangle On A Coordinate Plane
At which of the following coordinate points does this triangle intersect with the -axis?
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.
Example Question #131 : Geometry
The triangle shown above has a base of and height of
. Find the perimeter of the triangle.
The perimeter of this triangle can be found using the formula:
Thus, the solution is:
Example Question #7 : How To Find A Triangle On A Coordinate Plane
The above triangle has a height of and a base with length
. Find the area of the triangle.
square units
square units
square units
square units
square units
In order to find the area of this triangle apply the formula:
Example Question #2 : How To Find A Triangle On A Coordinate Plane
The triangle shown above has a base of and height of
. Find the length of the longest side of the triangle (the hypotenuse).
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:
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All ISEE Lower Level Quantitative Resources
