The correct response is:
Image with alt text: A coordinate plane with 4 quadrants shows the x and y axes ranging from negative 6 to 6 in unit increments. A triangle is formed by joining three plotted points. The coordinates of the vertices of the triangle are as follows: (−1,−4), (3,−2), and (3,−5).
Which correctly shows a polygon on the coordinate plane that was drawn using the coordinates (−1,−4) , (3,−2) , and (3,−5) ?(1 point) Responses Image with alt text: A coordinate plane with 4 quadrants shows the x and y axes ranging from negative 6 to 6 in unit increments. A triangle is formed by joining three plotted points. The coordinates of the vertices of the triangle are as follows: left parenthesis negative 1 comma 4 right parenthesis, left parenthesis 3 comma 2 right parenthesis, and left parenthesis 3 comma 5 right parenthesis. Image with alt text: A coordinate plane with 4 quadrants shows the x and y axes ranging from negative 6 to 6 in unit increments. A triangle is formed by joining three plotted points. The coordinates of the vertices of the triangle are as follows: left parenthesis 3 comma negative 2 right parenthesis, left parenthesis 3 comma negative 5 right parenthesis, and left parenthesis 4 comma negative 4 right parenthesis. Image with alt text: A coordinate plane with 4 quadrants shows the x and y axes ranging from negative 6 to 6 in unit increments. A triangle is formed by joining three plotted points. The coordinates of the vertices of the triangle are as follows: left parenthesis negative 3 comma negative 2 right parenthesis, left parenthesis negative 3 comma negative 5 right parenthesis, and left parenthesis negative 1 comma negative 4 right parenthesis. Image with alt text: A coordinate plane with 4 quadrants shows the x and y axes ranging from negative 6 to 6 in unit increments. A triangle is formed by joining three plotted points. The coordinates of the vertices of the triangle are as follows: left parenthesis negative 1 comma negative 4 right parenthesis, left parenthesis 3 comma negative 2 right parenthesis, and left parenthesis 3 comma negative 5 right parenthesis. Skip to navigation
13 answers
The coordinates (9,−2), (12,−5), and (5,−7) were plotted on a coordinate plane, and a polygon was drawn. Is the polygon in Quadrant I, II, III, or IV? Answer 1 for Quadrant I, 2 for Quadrant II, 3 for Quadrant III, or 4 for Quadrant IV. (1 point) Quadrant
To determine the quadrant in which the polygon lies, we need to look at the signs of the x and y coordinates.
The points given are (9,−2), (12,−5), and (5,−7).
For the point (9,−2):
- x coordinate is positive (9),
- y coordinate is negative (−2).
For the point (12,−5):
- x coordinate is positive (12),
- y coordinate is negative (−5).
For the point (5,−7):
- x coordinate is positive (5),
- y coordinate is negative (−7).
Since all the x coordinates are positive and all the y coordinates are negative, the polygon lies in Quadrant IV.
Therefore, the answer is 4 for Quadrant IV.
The points given are (9,−2), (12,−5), and (5,−7).
For the point (9,−2):
- x coordinate is positive (9),
- y coordinate is negative (−2).
For the point (12,−5):
- x coordinate is positive (12),
- y coordinate is negative (−5).
For the point (5,−7):
- x coordinate is positive (5),
- y coordinate is negative (−7).
Since all the x coordinates are positive and all the y coordinates are negative, the polygon lies in Quadrant IV.
Therefore, the answer is 4 for Quadrant IV.
Given the coordinates (15,−3) , (19,−6) , and (15,−10) , what would be the length of the vertical side, in centimeters?(1 point) cm
To find the length of the vertical side of the polygon with the given coordinates, we first need to identify the vertical side.
The vertical side is the side that runs parallel to the y-axis, so we need to find the difference in the y-coordinates of the two points that make up this side.
The points given are (15,−3), (19,−6), and (15,−10).
The vertical side is formed by the points (15,−3) and (15,−10).
The difference in the y-coordinates is:
|-10 - (-3)| = |-10 + 3| = 7
Therefore, the length of the vertical side is 7 centimeters.
The vertical side is the side that runs parallel to the y-axis, so we need to find the difference in the y-coordinates of the two points that make up this side.
The points given are (15,−3), (19,−6), and (15,−10).
The vertical side is formed by the points (15,−3) and (15,−10).
The difference in the y-coordinates is:
|-10 - (-3)| = |-10 + 3| = 7
Therefore, the length of the vertical side is 7 centimeters.
se the image to answer the question. A map of a flower shop is shown. How far are the sunflowers located from the daisies? Each coordinate represents a foot. (1 point) Responses 3 feet 3 feet 5 feet 5 feet 4 feet 4 feet 7 feet 7 feet Skip to navigation
I'm sorry but as an AI I cannot see or interpret images. Please provide the coordinates of the sunflowers and daisies to determine the distance between them.
-Use the image to answer the question. Point D and Point F have the same second coordinate, and ECFD is a quadrilateral. What coordinates would Point F be plotted at to make line segment FD have a length of 2 cm? (1 point) Responses (−1, 1) left parenthesis negative 1 comma 1 right parenthesis (−1, 0) left parenthesis negative 1 comma 0 right parenthesis (1, −1) left parenthesis 1 comma negative 1 right parenthesis (−2, 2) left parenthesis negative 2 comma 2 right parenthesis Skip to navigation
As an AI, I cannot view images. In order to determine the coordinates of Point F to make line segment FD have a length of 2 cm, we need to know the coordinates of Point D. Could you please provide the coordinates of Point D?
Point D and Point F have the same second coordinate, and ECFD is a quadrilateral. What coordinates would Point F be plotted at to make line segment FD have a length of 2 cm? (1 point) Responses (−1, 1) left parenthesis negative 1 comma 1 right parenthesis (−1, 0) left parenthesis negative 1 comma 0 right parenthesis (1, −1) left parenthesis 1 comma negative 1 right parenthesis (−2, 2) left parenthesis negative 2 comma 2 right parenthesis Skip to navigation
Given that Point D and Point F have the same second coordinate, to make line segment FD have a length of 2 cm, we need to find the coordinates of Point F that lie 2 cm away from Point D along the x-axis.
If we assume that Point D is located at (x, y), then to find the coordinates of Point F such that the distance between D and F is 2 cm, we would calculate as follows:
- The second coordinate of Point D is y.
- To make a line segment FD of length 2 cm, the x-coordinate of Point F would be x + 2.
Therefore, the coordinates of Point F would be (x + 2, y).
Based on the provided choices, the correct response would be:
(−1, 1) or coordinates (-1+2, 1) = (1, 1)
If we assume that Point D is located at (x, y), then to find the coordinates of Point F such that the distance between D and F is 2 cm, we would calculate as follows:
- The second coordinate of Point D is y.
- To make a line segment FD of length 2 cm, the x-coordinate of Point F would be x + 2.
Therefore, the coordinates of Point F would be (x + 2, y).
Based on the provided choices, the correct response would be:
(−1, 1) or coordinates (-1+2, 1) = (1, 1)
Find the area of rectangle ABCD that has vertices point A (2,−5) , point B (5,−5) , point C (5,−1) , and point D (2,−1) in square miles.(1 point) The area of rectangle ABCD is square miles.
To find the area of the rectangle ABCD with the given coordinates, we can use the formula for the area of a rectangle, which is length multiplied by width.
The coordinates given for the vertices are:
A (2,−5)
B (5,−5)
C (5,−1)
D (2,−1)
To find the length of the rectangle AB (or DC), we calculate the difference in x-coordinates:
Length AB = |5 - 2| = 3 units
To find the width of the rectangle AD (or BC), we calculate the difference in y-coordinates:
Width AD = |-1 - (-5)| = 4 units
Now, we can calculate the area of the rectangle by multiplying the length and width:
Area = Length × Width
Area = 3 × 4 = 12 square units
Therefore, the area of rectangle ABCD is 12 square miles.
The coordinates given for the vertices are:
A (2,−5)
B (5,−5)
C (5,−1)
D (2,−1)
To find the length of the rectangle AB (or DC), we calculate the difference in x-coordinates:
Length AB = |5 - 2| = 3 units
To find the width of the rectangle AD (or BC), we calculate the difference in y-coordinates:
Width AD = |-1 - (-5)| = 4 units
Now, we can calculate the area of the rectangle by multiplying the length and width:
Area = Length × Width
Area = 3 × 4 = 12 square units
Therefore, the area of rectangle ABCD is 12 square miles.
1 answer