What is the most precise name for quadrilateral ABCD with vertices A (- 4 1?
the name of figure is parallelogram.
What is the most precise description of quadrilateral ABCD?
All the sides are the same and the diagonals are not the same, then ABCD is a rhombus. If the opposite sides are equal and the diagonals are also equal, then ABCD is a rectangle.
What is the most specific name for quadrilateral ABCD?
- All the sides are the same and the diagonals are not the same then ABCD is a rhombus.
- Although LMNP is a parallelogram rhombus is the more precise name because it gives more information about the quadrilateral.
- Quadrilateral ABCD is a parallelogram.
Is it possible to construct a quadrilateral ABCD?
Answer: No, it is not possible to construct a quadrilateral ABCD because here AD=3 cm and DA=7.5 cm which refer to same side. Any side cannot have two different measurements.
What is the most precise name for quadrilateral ABCD with vertices A 5 2 B 3 5c 4/5 and D 2 2 <UNK> Group of answer choices?
parallelogram the name of figure is parallelogram.
What is the most precise name for quadrilateral ABCD with vertices A 5’2 b3 5 c 4/5 and D 2 2?
the name of figure is parallelogram .
What is the most precise term for a quadrilateral ABCD with vertices?
the name of figure is parallelogram.
What is the specific kind of ABCD?
A quadrilateral is called a parallelogram, if both pairs of its opposite sides are parallel. AB ∥ DC and AD ∥ BC. So, ABCD is a parallelogram. A parallelogram having all sides equal, is called a rhombus.
Is it possible to construct a quadrilateral ABCD in which AB 3cm BC 4cm?
Hence, we cannot construct such a quadrilateral.
Can we construct a quadrilateral ABCD in which AB 3 cm BC 4 cm CD 5.5 cm da 6 cm and BD 9 cm justify?
AB + AD = 3 + 6 = 9 cm which is equal to third side BD, 9 cm. According to triangle property, third side is not grater than the sum of the other two sides. Hence, we cannot construct ∆ as well as the quadrilateral based on the given measurements.
What is the most precise name for quadrilateral ABCD with vertices A (- 5 2 b (- 3 6 C 6 6 and D 4 2 )? rectangle rhombus quadrilateral parallelogram?
the name of figure is parallelogram .
How do you find the most precise name for a quadrilateral?
Although LMNP is a parallelogram, rhombus is the more precise name because it gives more information about the quadrilateral.
What is the most precise name for quadrilateral ABCD with vertices A (- 5 2 b (- 3 5 C 4 5 and D 2 2 )? Select one a rectangle B parallelogram C quadrilateral D rhombus?
the name of figure is parallelogram .
What is the most precise term for quadrilateral ABCD with vertices A 4 4 B 5/8 C 8 8 and D 8/5 )? A square B rhombus C Kite d parallelogram?
kite The vertices are A(4, 4) B(5, 8) C(8, 8), and D(8, 5). We have to find the most precise term for the quadrilateral ABCD. By definition, two disjoint pairs of consecutives sides are congruent,the given quadrilateral is a kite. Therefore, the given quadrilateral is a kite.
What are the 4 types of quadrilaterals?
There are 5 types of quadrilaterals – Rectangle, Square, Parallelogram, Trapezium or Trapezoid, and Rhombus.
Why is ABCD a parallelogram?
The shape of quadrilateral ABCD changes as the moving platform swings around, but its side lengths do not change. Both pairs of opposite sides are congruent, so ABCD is a parallelogram by the Parallelogram Opposite Sides Converse. By the definition of a parallelogram, — AB — DC .
Can we draw a quadrilateral ABCD with the following measurements AB 3cm BC 5cm ad 4cm CD 7cm and BD 8cm?
No. We cannot construct this quadrilateral.
Is it possible to construct a quadrilateral ABCD where AB 3 cm BC 4 cm CD 5.5 cm da 6 cm BD 9 cm?
Yes, because AB + AD = BD.
Is it possible to construct a quadrilateral ABCD in which AB 3cm CD 3cm da 7.5cm AC 8cm and BD 4cm if not give reasons?
1 Answer. The given details are AB = 3 cm, CD = 3 cm, DA = 7.5 cm, AC = 8 cm and BD = 4 cm. We know that sum of lengths of two sides of a triangle is always greater than the third side. ∴ The construction is not possible.
Which is the best name for the quadrilateral?
Quadrilaterals – Square, Rectangle, Rhombus, Trapezoid, Parallelogram.
What is the most precise name for the quadrilateral ABCD with vertices A 4 4?
a kite The vertices are A(4, 4) B(5, 8) C(8, 8), and D(8, 5). We have to find the most precise term for the quadrilateral ABCD. By definition, two disjoint pairs of consecutives sides are congruent,the given quadrilateral is a kite. Therefore, the given quadrilateral is a kite.
What type of quadrilateral is ABCD?
parallelogram A quadrilateral is called a parallelogram, if both pairs of its opposite sides are parallel. AB ∥ DC and AD ∥ BC. So, ABCD is a parallelogram. A parallelogram having all sides equal, is called a rhombus.
How many types of quadrilaterals are there class 8?
Types of Quadrilaterals – Rectangle, Square, Rhombus, Parallelogram | Class 8 Maths.
What is the quadrilateral of ABCD?
parallelogram Hence, quadrilateral ABCD is a parallelogram.
What will be the area of an quadrilateral ABCD in which AB 3cm BC 4cm CD 6cm da 5cm and AC 5cm?
Summary: We have found that area of a quadrilateral ABCD in which AB = 3 cm, BC = 4 cm, CD = 4 cm, DA = 5 cm and AC = 5 cm is 15.2 cm2.
Is it possible to construct a quadrilateral ABCD in which AB 3 cm BC 4 cm ad 3cm CD 6 cm and BD 5 cm Give reasons to support your answer?
Answer. No. We cannot construct this quadrilateral.
Is it possible to construct a quadrilateral ABCD in which AB 3 cm BC 4 cm CD 5.4 cm da 3 5.9 cm and diagonal AC 8 cm if not why?
Hence, we cannot construct such a quadrilateral.
Is it possible to construct a quadrilateral ABCD with the following measurements if not why?
Answer: No, Given measures are AS = 3 cm, SC = 4 cm,CD = 5.4 cm, DA = 59 cm and AC = 8 cm Here, we observe that AS + SC = 3 + 4 = 7 cm and AC = 8 cm i.e. the sum of two sides of a triangle is less than the third side, which is absurd.
What can be used as another name for the quadrilateral ABCD?
- parallelogram.
- rhombus.
- quadrilateral.
- rectangle.
What is the area of quadrilateral ABCD?
From the above figure, the area of the quadrilateral ABCD = area of ΔBCD + area of ΔABD. Thus, the area of the quadrilateral ABCD = (1/2) × d × h1 h 1 + (1/2) × d × h2 h 2 = (1/2) × d × (h1+h2 h 1 + h 2 ).