Constructing a quadrilateral using the method of translation - KiselevAre side lengths enough to find the ratio of the diagonals of a quadrilateral?Constructing a special point in quadrilateralConstructing a parallelogram according to the given conditionRatio of Areas of QuadrilateralProve that the bisectors of the 4 interior angles of a quadrilateral form a cyclic quadrilateral.Construct or prove existence of a certain quadrilateralConstructing AnglesConstruct 9 degrees in a specific way(from Kiselev's Planimetry)Find a radius of cyclic quadrilateral if given diagonals and an angle between them.Tangential quadrilateral and cyclic quadrilateral
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Constructing a quadrilateral using the method of translation - Kiselev
Are side lengths enough to find the ratio of the diagonals of a quadrilateral?Constructing a special point in quadrilateralConstructing a parallelogram according to the given conditionRatio of Areas of QuadrilateralProve that the bisectors of the 4 interior angles of a quadrilateral form a cyclic quadrilateral.Construct or prove existence of a certain quadrilateralConstructing AnglesConstruct 9 degrees in a specific way(from Kiselev's Planimetry)Find a radius of cyclic quadrilateral if given diagonals and an angle between them.Tangential quadrilateral and cyclic quadrilateral
$begingroup$
Ending the fourteenth chapter of Planimetry is the following construction:
Why is this a construction, when the quadrilateral in question is already given.
euclidean-geometry geometric-construction
edited Mar 22 at 9:18
José Carlos Santos
173k23133241
asked Mar 22 at 9:10
omgnoomgno
82
$endgroup$
add a comment |
$begingroup$
Ending the fourteenth chapter of Planimetry is the following construction:
Why is this a construction, when the quadrilateral in question is already given.
euclidean-geometry geometric-construction
edited Mar 22 at 9:18
José Carlos Santos
173k23133241
asked Mar 22 at 9:10
omgnoomgno
82
$endgroup$
add a comment |
$begingroup$
Ending the fourteenth chapter of Planimetry is the following construction:
Why is this a construction, when the quadrilateral in question is already given.
euclidean-geometry geometric-construction
edited Mar 22 at 9:18
José Carlos Santos
173k23133241
asked Mar 22 at 9:10
omgnoomgno
82
$endgroup$
Ending the fourteenth chapter of Planimetry is the following construction:
Why is this a construction, when the quadrilateral in question is already given.
euclidean-geometry geometric-construction
euclidean-geometry geometric-construction
edited Mar 22 at 9:18
José Carlos Santos
173k23133241
asked Mar 22 at 9:10
omgnoomgno
82
edited Mar 22 at 9:18
José Carlos Santos
173k23133241
asked Mar 22 at 9:10
omgnoomgno
82
edited Mar 22 at 9:18
José Carlos Santos
173k23133241
edited Mar 22 at 9:18
José Carlos Santos
173k23133241
edited Mar 22 at 9:18
José Carlos Santos
173k23133241
173k23133241
asked Mar 22 at 9:10
omgnoomgno
82
asked Mar 22 at 9:10
omgnoomgno
82
asked Mar 22 at 9:10
omgnoomgno
82
82
add a comment |
add a comment |
1 Answer
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$begingroup$
The quadrilateral is not given. Given are only the lengths of its sides and the length of $EF$.
Now you have to reassemble this quadrilateral. You can imagine as some sticks which are appart of each other and you have to get them together.
answered Mar 22 at 12:23
Maria MazurMaria Mazur
50k1361124
$endgroup$
$begingroup$
Ah, yes. Thank you. The part that threw me was at AE = EB without proof. I didn't get it until I physically moved two things together.
$endgroup$
– omgno
Mar 23 at 6:44
add a comment |
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1 Answer
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1 Answer
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oldest
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votes
$begingroup$
The quadrilateral is not given. Given are only the lengths of its sides and the length of $EF$.
Now you have to reassemble this quadrilateral. You can imagine as some sticks which are appart of each other and you have to get them together.
answered Mar 22 at 12:23
Maria MazurMaria Mazur
50k1361124
$endgroup$
$begingroup$
Ah, yes. Thank you. The part that threw me was at AE = EB without proof. I didn't get it until I physically moved two things together.
$endgroup$
– omgno
Mar 23 at 6:44
add a comment |
$begingroup$
The quadrilateral is not given. Given are only the lengths of its sides and the length of $EF$.
Now you have to reassemble this quadrilateral. You can imagine as some sticks which are appart of each other and you have to get them together.
answered Mar 22 at 12:23
Maria MazurMaria Mazur
50k1361124
$endgroup$
$begingroup$
Ah, yes. Thank you. The part that threw me was at AE = EB without proof. I didn't get it until I physically moved two things together.
$endgroup$
– omgno
Mar 23 at 6:44
add a comment |
$begingroup$
The quadrilateral is not given. Given are only the lengths of its sides and the length of $EF$.
Now you have to reassemble this quadrilateral. You can imagine as some sticks which are appart of each other and you have to get them together.
answered Mar 22 at 12:23
Maria MazurMaria Mazur
50k1361124
$endgroup$
The quadrilateral is not given. Given are only the lengths of its sides and the length of $EF$.
Now you have to reassemble this quadrilateral. You can imagine as some sticks which are appart of each other and you have to get them together.
answered Mar 22 at 12:23
Maria MazurMaria Mazur
50k1361124
answered Mar 22 at 12:23
Maria MazurMaria Mazur
50k1361124
answered Mar 22 at 12:23
Maria MazurMaria Mazur
50k1361124
answered Mar 22 at 12:23
Maria MazurMaria Mazur
50k1361124
50k1361124
$begingroup$
Ah, yes. Thank you. The part that threw me was at AE = EB without proof. I didn't get it until I physically moved two things together.
$endgroup$
– omgno
Mar 23 at 6:44
add a comment |
$begingroup$
Ah, yes. Thank you. The part that threw me was at AE = EB without proof. I didn't get it until I physically moved two things together.
$endgroup$
– omgno
Mar 23 at 6:44
$begingroup$
Ah, yes. Thank you. The part that threw me was at AE = EB without proof. I didn't get it until I physically moved two things together.
$endgroup$
– omgno
Mar 23 at 6:44
$begingroup$
Ah, yes. Thank you. The part that threw me was at AE = EB without proof. I didn't get it until I physically moved two things together.
$endgroup$
– omgno
Mar 23 at 6:44
add a comment |
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