Construction of Quadrilateral When 3 Sides and 2 Diagonals Are Given
Goutham took random measurements of sides i.e. AB = 3 cm, BC = 5 cm, and AC = 8.5 cm and started constructing a triangle ABC. Which of the following statement is correct?
Acute angle triangle can be formed using these measurements.
Right angle triangle can be formed using these measurements.
- Any type of triangle can be formed using these measurements.
- You cannot construct any type of triangle using these measurements.
When we start constructing a quadrilateral whose 2 diagonals and 3 sides known, in how many ways can the construction be started.
In a triangle sum of lengths of any two sides must be less than the third side.
If there is a quadrilateral ABCD and you have measures of any three sides and two diagonals of the quadrilateral ABCD, can you construct it?
No, it is impossible
With a measure of one angle too, yes
I can construct half quadrilateral
Construction of a unique quadrilateral is possible if we have a minimum measurement of 3 sides and
If you have to draw the quadrilateral ABCD given below, what all measurements will you need to draw the quadrilateral ABCD? The measurements are given in following options which of the options can help to draw ABCD?
AB, BC, CD, DA
AB, BC, CD, DA, BD
AB, BC, CD, AC, BD
Both options B & C
AB, BC, CD and DA
AB, BC, CD, AC and BD
AB, BC, CD, AC
AB & BC
In the construction of quadrilateral ABCD, AB, BC, CD, AC and BD are given. Which of the following triangles cannot be drawn as the first step of construction?
We can construct an unique quadrilateral ABCD with AB = 4 cm, BC = 6 cm, AC = 7 cm, CD = 5 cm and BD = 8 cm.