Math, asked by nayak82, 2 months ago

*The points (3,2), (0,5), (-3,2) and (0, -1) are the vertices of a quadrilateral. Which quadrilateral is it?*

1️⃣ Rectangle
2️⃣ Rhombus
3️⃣ Parallelogram
4️⃣ Square​

Answers

Answered by Foamy
3

Answer:

Rhombus is your answer.

Answered by upendramaurya569
2

Answer:

Answer is Square ...option B

Step-by-step explanation:

AB=√(3-0)²+(2-5)²

AB=√(3-0)²+(2-5)²=√18 units

AB=√(3-0)²+(2-5)²=√18 units =AB²=18

AB=√(3-0)²+(2-5)²=√18 units =AB²=18BC=√(0+3)²+(5-2)²

AB=√(3-0)²+(2-5)²=√18 units =AB²=18BC=√(0+3)²+(5-2)²=√18 units

AB=√(3-0)²+(2-5)²=√18 units =AB²=18BC=√(0+3)²+(5-2)²=√18 units =BC²=18

AB=√(3-0)²+(2-5)²=√18 units =AB²=18BC=√(0+3)²+(5-2)²=√18 units =BC²=18CD=√(-3-0)²+(2+1)²

AB=√(3-0)²+(2-5)²=√18 units =AB²=18BC=√(0+3)²+(5-2)²=√18 units =BC²=18CD=√(-3-0)²+(2+1)²=√18 units

AB=√(3-0)²+(2-5)²=√18 units =AB²=18BC=√(0+3)²+(5-2)²=√18 units =BC²=18CD=√(-3-0)²+(2+1)²=√18 units=CD²=18

AB=√(3-0)²+(2-5)²=√18 units =AB²=18BC=√(0+3)²+(5-2)²=√18 units =BC²=18CD=√(-3-0)²+(2+1)²=√18 units=CD²=18AD=√(3-0)²+(2+1)²

AB=√(3-0)²+(2-5)²=√18 units =AB²=18BC=√(0+3)²+(5-2)²=√18 units =BC²=18CD=√(-3-0)²+(2+1)²=√18 units=CD²=18AD=√(3-0)²+(2+1)²=√18 units

AB=√(3-0)²+(2-5)²=√18 units =AB²=18BC=√(0+3)²+(5-2)²=√18 units =BC²=18CD=√(-3-0)²+(2+1)²=√18 units=CD²=18AD=√(3-0)²+(2+1)²=√18 units AD²=18

AB=√(3-0)²+(2-5)²=√18 units =AB²=18BC=√(0+3)²+(5-2)²=√18 units =BC²=18CD=√(-3-0)²+(2+1)²=√18 units=CD²=18AD=√(3-0)²+(2+1)²=√18 units AD²=18AB=BC=CD=DA

AB=√(3-0)²+(2-5)²=√18 units =AB²=18BC=√(0+3)²+(5-2)²=√18 units =BC²=18CD=√(-3-0)²+(2+1)²=√18 units=CD²=18AD=√(3-0)²+(2+1)²=√18 units AD²=18AB=BC=CD=DA=√18units

AB=√(3-0)²+(2-5)²=√18 units =AB²=18BC=√(0+3)²+(5-2)²=√18 units =BC²=18CD=√(-3-0)²+(2+1)²=√18 units=CD²=18AD=√(3-0)²+(2+1)²=√18 units AD²=18AB=BC=CD=DA=√18unitsAC²=(3+3)²+(2-2)²

AB=√(3-0)²+(2-5)²=√18 units =AB²=18BC=√(0+3)²+(5-2)²=√18 units =BC²=18CD=√(-3-0)²+(2+1)²=√18 units=CD²=18AD=√(3-0)²+(2+1)²=√18 units AD²=18AB=BC=CD=DA=√18unitsAC²=(3+3)²+(2-2)²AC²=36

AB=√(3-0)²+(2-5)²=√18 units =AB²=18BC=√(0+3)²+(5-2)²=√18 units =BC²=18CD=√(-3-0)²+(2+1)²=√18 units=CD²=18AD=√(3-0)²+(2+1)²=√18 units AD²=18AB=BC=CD=DA=√18unitsAC²=(3+3)²+(2-2)²AC²=36or BD²=(0-0)²+(5+1)²

AB=√(3-0)²+(2-5)²=√18 units =AB²=18BC=√(0+3)²+(5-2)²=√18 units =BC²=18CD=√(-3-0)²+(2+1)²=√18 units=CD²=18AD=√(3-0)²+(2+1)²=√18 units AD²=18AB=BC=CD=DA=√18unitsAC²=(3+3)²+(2-2)²AC²=36or BD²=(0-0)²+(5+1)²=36

AB=√(3-0)²+(2-5)²=√18 units =AB²=18BC=√(0+3)²+(5-2)²=√18 units =BC²=18CD=√(-3-0)²+(2+1)²=√18 units=CD²=18AD=√(3-0)²+(2+1)²=√18 units AD²=18AB=BC=CD=DA=√18unitsAC²=(3+3)²+(2-2)²AC²=36or BD²=(0-0)²+(5+1)²=36Diagonal AC=BD

Hence ABCD is a square

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