today I take math interesting question......................................
1)
2) when construction question question then how we know that it's a diagonal and its a side?
3) it's construct how we know that it's construct on simple either just like kite formed?
4) best points on construct..........
solve all math genius......................
worst answer definetly report...
sanjay270899:
An example of a quadrilateral construction problem please?
Answers
Answered by
10
Let's take an example,
We have to construct a quadrilateral ABCD.
Now, a quadrilateral has total 10 pieces,
4 sides
2 diagonals
4 angles
So to construct a quadrilateral, we need minimum any 5 pieces of information.
First, your doubt is that how we can know that given side is diagonal or side.
In quadrilateral ABCD;
AB, BC, CD, DA will be the side
(Combination of two adjacent letters will be a side)
AC, BD will be diagonal
(Combination of two alternative letters will be a diagonal)
Now, to construct a quadrilateral we will need:
Pencil
Eraser
Scale
Rounder
Example:-
"AB = 4 cm
BC = 4 cm
CD = 5 cm
DA = 4.5 cm
DB = 6.5 cm
Contrust a quadrilateral ABCD."
Now you take a page and just follow my steps,
1>>> First of all, draw one side(AB = 4 cm) with a given length.
2>>> Now for BC = 4 cm,
Take rounder with scale 4 cm then draw an arc from point B. (Point C will be on the drawn arc)
3>>> For DA = 4.5 cm
Take rounder with scale 4.5 cm then draw an arc from A. (Point D will be on the drawn arc)
4>>> For DB = 6.5 cm
Take rounder with scale 6.5 cm then draw an arc from point B. (Intersection point of the arc of step 3 and step 4 will be the point D)
5>>> For CD = 5 cm
Take rounder with scale 5 cm then draw an arc from point D. (Intersection point of the arc of step 2 and step 5 will be the point C)
Join all points and quadrilateral is constructed.
For more query comment me, I will add further in this answer.
Further edits:-
Kite in quadrilateral have properties like as shown in the above image.
>>> Kite has their diagonal perpendicular.
>>> Larger diagonal bisects smaller diagonal
"Thanks"
We have to construct a quadrilateral ABCD.
Now, a quadrilateral has total 10 pieces,
4 sides
2 diagonals
4 angles
So to construct a quadrilateral, we need minimum any 5 pieces of information.
First, your doubt is that how we can know that given side is diagonal or side.
In quadrilateral ABCD;
AB, BC, CD, DA will be the side
(Combination of two adjacent letters will be a side)
AC, BD will be diagonal
(Combination of two alternative letters will be a diagonal)
Now, to construct a quadrilateral we will need:
Pencil
Eraser
Scale
Rounder
Example:-
"AB = 4 cm
BC = 4 cm
CD = 5 cm
DA = 4.5 cm
DB = 6.5 cm
Contrust a quadrilateral ABCD."
Now you take a page and just follow my steps,
1>>> First of all, draw one side(AB = 4 cm) with a given length.
2>>> Now for BC = 4 cm,
Take rounder with scale 4 cm then draw an arc from point B. (Point C will be on the drawn arc)
3>>> For DA = 4.5 cm
Take rounder with scale 4.5 cm then draw an arc from A. (Point D will be on the drawn arc)
4>>> For DB = 6.5 cm
Take rounder with scale 6.5 cm then draw an arc from point B. (Intersection point of the arc of step 3 and step 4 will be the point D)
5>>> For CD = 5 cm
Take rounder with scale 5 cm then draw an arc from point D. (Intersection point of the arc of step 2 and step 5 will be the point C)
Join all points and quadrilateral is constructed.
For more query comment me, I will add further in this answer.
Further edits:-
Kite in quadrilateral have properties like as shown in the above image.
>>> Kite has their diagonal perpendicular.
>>> Larger diagonal bisects smaller diagonal
"Thanks"
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Answered by
1
Answer:
---> it will be mentioned in the question if its a diagonal or a side
eg: ab = 5 cm ac = 7cm in a quadrilateral abcd
then draw the figure and you'll find that ac is a diagonal and ab is a side
----> i can't understand what you've written as the third point if you could make it more clear I'd be happy to help
thank you
hope it helps
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