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प्रश्न
Name the quadrilaterals whose diagonals bisect each other
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उत्तर
The quadrilaterals in which diagonals bisect each other are rhombus, rectangle, square and parallelogram.
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संबंधित प्रश्न
Consider the given parallelogram. Find the values of the unknowns x, y, z.
Two adjacent angles of a parallelogram have equal measure. Find the measure of each of the angles of the parallelogram.
In the above figure both RISK and CLUE are parallelograms. Find the value of x.
Construct ☐ PQRS, such that l(PQ) = 3.5 cm, l(QR) = 5.6 cm, l(RS) = 3.5 cm, m∠Q = 110°, m∠R = 70°. If it is given that ☐ PQRS is a parallelogram, which of the given information is unnecessary?
Construct ☐ BARC such that l(BA) = l(BC) = 4.2 cm, l(AC) = 6.0 cm, l(AR) = l(CR) = 5.6 cm
In parallelogram ABCD, E is the mid-point of side AB and CE bisects angle BCD. Prove that:
- AE = AD,
- DE bisects and ∠ADC and
- Angle DEC is a right angle.
If opposite angles of a quadrilateral are equal, it must be a parallelogram.
In parallelogram MODE, the bisector of ∠M and ∠O meet at Q, find the measure of ∠MQO.
In the following figure, FD || BC || AE and AC || ED. Find the value of x.
Construct a parallelogram HOME with HO = 6 cm, HE = 4 cm and OE = 3 cm.
