To find the area of the non-right triangle, you can use the formula: Area = 0.5 * base * height
Counting the squares for the base and height:
Base = 6 squares
Height = 7 squares
Substitute the base and height into the formula:
Area = 0.5 * 6 * 7
Area = 0.5 * 42
Area = 21 square units
Therefore, the area of the non-right triangle is 21 square units.
Out of the provided options, the closest one is 17.5 square units.
Use the image to answer the question.
An illustration shows a 10 by 10 grid. A non-right triangle is enclosed within the grid. The first vertex is at the top of row 2 and the right of column 4. The second vertex is at the top of row 9 and the right of column 4. The third vertex is at the top of row 6 and the right of column 9.
Find the area of the non-right triangle. The base and height are found by counting the squares.
(1 point)
Responses
35 square units
35 square units
32.5 square units
32.5 square units
17.5 square units
17.5 square units
65 square units
good luck finding it out
3 answers
Area of Non-right Triangles Quick Check
2 of 52 of 5 Items
Question
Use the image to answer the question.
An illustration shows a 10 by 10 grid. A non-right triangle is enclosed within the grid. The first vertex is at the top of row 1 and the right of column 6. The second vertex is at the top of row 7 and the right of column 1. The third vertex is at the top of row 7 and the right of column 9.
What is the area of the non-right triangle? The base and height are found by counting the squares.
(1 point)
Responses
64 square units
64 square units
24 square units
24 square units
48 square units
48 square units
32 square units
2 of 52 of 5 Items
Question
Use the image to answer the question.
An illustration shows a 10 by 10 grid. A non-right triangle is enclosed within the grid. The first vertex is at the top of row 1 and the right of column 6. The second vertex is at the top of row 7 and the right of column 1. The third vertex is at the top of row 7 and the right of column 9.
What is the area of the non-right triangle? The base and height are found by counting the squares.
(1 point)
Responses
64 square units
64 square units
24 square units
24 square units
48 square units
48 square units
32 square units
To find the area of the non-right triangle, we need to find the base and height by counting the squares in the grid.
Base: The distance between the first vertex at the top of row 1 and the right of column 6, and the second vertex at the top of row 7 and the right of column 1. Counting the squares gives us a base of 6 squares.
Height: The distance between the second vertex at the top of row 7 and the right of column 1, and the third vertex at the top of row 7 and the right of column 9. Counting the squares gives us a height of 8 squares.
Now, using the formula for the area of a triangle: Area = 0.5 * base * height
Plugging in the values:
Area = 0.5 * 6 * 8
Area = 0.5 * 48
Area = 24 square units
The area of the non-right triangle in the given grid is 24 square units.
Therefore, the correct response is:
24 square units
Base: The distance between the first vertex at the top of row 1 and the right of column 6, and the second vertex at the top of row 7 and the right of column 1. Counting the squares gives us a base of 6 squares.
Height: The distance between the second vertex at the top of row 7 and the right of column 1, and the third vertex at the top of row 7 and the right of column 9. Counting the squares gives us a height of 8 squares.
Now, using the formula for the area of a triangle: Area = 0.5 * base * height
Plugging in the values:
Area = 0.5 * 6 * 8
Area = 0.5 * 48
Area = 24 square units
The area of the non-right triangle in the given grid is 24 square units.
Therefore, the correct response is:
24 square units
5 answers