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Ludmilka [50]
2 years ago
13

A quadrilateral has vertices A(3,5), B(2,0), C(7,0) and D(8,5). Which statement about the quadrilateral is true?

Mathematics
2 answers:
ioda2 years ago
3 0

Answer:

ABCD is a rhombus with non-perpendicular adjacent sides

Step-by-step explanation:

A rhombus is a quadrilateral with four sides equal in length and non-perpendicular adjacent sides.

In the given case, when we plot the quadrilateral having vertices A(3,5), B(2,0), C(7,0) and D(8,5) then the length of each side comes out to be 5 i.e.

           AB=BC=CD=AD=5

hence given quadrilateral ABCD is a rhombus with non-perpendicular adjacent sides.

!

posledela2 years ago
3 0

Answer: ABCD is a parallelogram with non-perpendicular adjacent sides

Step-by-step explanation:

As we have two points on y=0 and two points on y=5 we can soy it has two parallel sides.

BC on y=0 has a length of 7-2=5 units

AD on y=5 has a is 8-3=5 units long

As the quadrilateral has 2 parallel sides that mesure the same, it has to be a parallelogram.

To be a rectangle the other two sides should be parallel to the y-axis, and their points should share their x coordenate. So it’s a non rectangular parallelogram.

To be a rhombus it should have 4 sides with the same lenght. AB is \sqrt{1+5^{2} } that’s different to 5. Then its not a rhombus.

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<u>The given options are:</u>

(A)the central angle measure of the sector divided by the total angle measure of a circle multiplied by the area of the circle will yield the area of the sector.

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(C)the central angle measure of the sector multiplied by the area of the circle will yield the area of the sector.

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Answer:

(A)the central angle measure of the sector divided by the total angle measure of a circle multiplied by the area of the circle will yield the area of the sector.

Step-by-step explanation:

The area of the shaded sector can be determined using the formula:

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360^\circ =$Total Angle

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\dfrac{m\angle ZYX}{360^\circ} \cdot \pi r^2\\\text{Area of XYZ}=\dfrac{\text{Cental Angle of XYZ}}{\text{Total Angle}} X \text{Area of the Circle}

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