Respuesta :
ANSWER
B(2, 3) and D(2, −4)
EXPLANATION
The rectangle has its width from A(-3,3) to C(-3,-4).
The with can be calculated using the absolute value method because AC is a vertical line.
[tex] |AC| = |3 - - 4| = |7| = 7 \: units[/tex]
The area of the rectangle is 35 square units.
This implies that,
[tex]l \times 7 = 35[/tex]
[tex]l = \frac{35}{7} [/tex]
[tex]l = 5 \: units[/tex]
To obtain the coordinates of B and D, we add 5 units to the x-coordinates of A and C respectively because these points are to the right of A and C.
The coordinates of
[tex]B(-3+5,-3) = B(2,-3)[/tex]
The coordinates of
[tex]D(-3+5,-4) = D(2,-4)[/tex]
The correct answer is the second option.
B(2, 3) and D(2, −4)
EXPLANATION
The rectangle has its width from A(-3,3) to C(-3,-4).
The with can be calculated using the absolute value method because AC is a vertical line.
[tex] |AC| = |3 - - 4| = |7| = 7 \: units[/tex]
The area of the rectangle is 35 square units.
This implies that,
[tex]l \times 7 = 35[/tex]
[tex]l = \frac{35}{7} [/tex]
[tex]l = 5 \: units[/tex]
To obtain the coordinates of B and D, we add 5 units to the x-coordinates of A and C respectively because these points are to the right of A and C.
The coordinates of
[tex]B(-3+5,-3) = B(2,-3)[/tex]
The coordinates of
[tex]D(-3+5,-4) = D(2,-4)[/tex]
The correct answer is the second option.
Answer:
B(2, 3) and D(2, −4) I am finished with the test right know.