Mathematics, 23.01.2021 01:50 genesisramirezozfyj7
The diagonals of a parallelogram meet at the point (0, 1). One vertex of the parallelogram is located at (1, 3), and a second vertex is located at (2, 0). Find the locations of the remaining vertices, and determine the most specific classification of this parallelogram.
The locations of the remaining vertices are at (−2, 1) and (−1, −2). The most specific classification of this parallelogram is a square.
The locations of the remaining vertices are at (−2, 1) and (−1, −2). The most specific classification of this parallelogram is a rhombus.
The locations of the remaining vertices are at (−2, 2) and (−1, −1). The most specific classification of this parallelogram is a square.
The locations of the remaining vertices are at (−2, 2) and (−1, −1). The most specific classification of this parallelogram is a rectangle.
Answers: 1
Mathematics, 21.06.2019 12:50, samariamartinez1029
Tori examined the pattern of exponents in the table. based on the pattern, which statements are true? check all that apply.
Answers: 2
Mathematics, 21.06.2019 14:00, zahriamarie10
Match each expression with its simplified form.
Answers: 1
The diagonals of a parallelogram meet at the point (0, 1). One vertex of the parallelogram is locate...
Chemistry, 14.01.2021 21:20
Mathematics, 14.01.2021 21:20
Chemistry, 14.01.2021 21:20