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Answers
Construct a □BEST with BE = 2.9cm , ES = 3.2 cm , ST = 2.7cm , BT = 3.4cm and ∠B = 75°.
In this question we have to construct a quadrilateral of the given measure for giving the required quadrilateral.
To construct □BEST we have to follow the steps :
- Draw the base BE = 2.9cm
- Then keep the protractor and draw 75° of angle .
- Then make 3.3cm at ES
- Then make 2.7cm line at ST
- Successfully, join the BT.
Hence , our quadrilateral is constructed successfully.
Note : For seeing quadrilateral refer to the attachment.
_______________________________
- Every quadrilateral has 4 angles , 4 sides and 2 diagonals. Hence, there are 10 elements of each quadrilateral.
- We can construct a quadrilateral if we know the measures of some specific 5 elements out of 10. Constructions of triangles are the basis of constructions of quadrilaterals.
- By putting some conditions on sides and angled of a quadrilateral, we get different types of quadrilaterals. There are two basic types of quadrilateral namely rectangle and square.
Rectangle:
- If all angles of a quadrilateral are right angles , it is called a rectangle.
Square :
- If all sides and all angles of a quadrilateral are congruent , it is called as square.
Rhombus :
- If all sides of a quadrilateral are of equal length (congruent) , it is called a Rhombus.
Trapezium :
- If only one pair of opposite sides of a quadrilateral is parallel then it is called a trapezium.
Kite :
- If one diagonal is the perpendicular bisected of the other diagonal then the quadrilateral is called a kite.
Parallelogram :
- A quadrilateral having opposite sides parallel is called a parallelogram.
Answer:
\begin{gathered}\begin{gathered}\qquad\qquad{\underline{\underline{\frak{\pink{Correct\; Question\;:}}}}}\\ \\\end{gathered}\end{gathered}
CorrectQuestion:
Construct a □BEST with BE = 2.9cm , ES = 3.2 cm , ST = 2.7cm , BT = 3.4cm and ∠B = 75°.
\begin{gathered}\begin{gathered}\qquad\qquad{\underline{\underline{\frak{\red{Detailed\;Explanation \;:}}}}}\\ \\\end{gathered}\end{gathered}
DetailedExplanation:
In this question we have to construct a quadrilateral of the given measure for giving the required quadrilateral.
\begin{gathered}\begin{gathered}\qquad\qquad{\underline{\underline{\frak{\pink{Required\;Answer\;:}}}}}\\ \\\end{gathered}\end{gathered}
RequiredAnswer:
To construct □BEST we have to follow the steps :
Draw the base BE = 2.9cm
Then keep the protractor and draw 75° of angle .
Then make 3.3cm at ES
Then make 2.7cm line at ST
Successfully, join the BT.
Hence , our quadrilateral is constructed successfully.
Note : For seeing quadrilateral refer to the attachment.
_______________________________
\dagger \underline{\large \: \: {\frak{Points \: to \: remember : }}}†
Pointstoremember:
Every quadrilateral has 4 angles , 4 sides and 2 diagonals. Hence, there are 10 elements of each quadrilateral.
We can construct a quadrilateral if we know the measures of some specific 5 elements out of 10. Constructions of triangles are the basis of constructions of quadrilaterals.
By putting some conditions on sides and angled of a quadrilateral, we get different types of quadrilaterals. There are two basic types of quadrilateral namely rectangle and square.
\begin{gathered}\begin{gathered}\qquad\qquad{\underline{\underline{\frak{\green{Important \;Points \;:}}}}}\\ \\\end{gathered}\end{gathered}
ImportantPoints:
Rectangle:
If all angles of a quadrilateral are right angles , it is called a rectangle.
Square :
If all sides and all angles of a quadrilateral are congruent , it is called as square.
Rhombus :
If all sides of a quadrilateral are of equal length (congruent) , it is called a Rhombus.
Trapezium :
If only one pair of opposite sides of a quadrilateral is parallel then it is called a trapezium.
Kite :
If one diagonal is the perpendicular bisected of the other diagonal then the quadrilateral is called a kite.
Parallelogram :
A quadrilateral having opposite sides parallel is called a parallelogram.