Construction of Parallelogram

Q.

Draw the following: A parallelogram $\mathrm{OKAY}$ where $\mathrm{OK}=5.5\mathrm{cm}$ and $\mathrm{KA}=4.2\mathrm{cm}$.

Q. Minimum number of measurements required to construct a unique parallelogram =

1. 1
2. 2
3. 3
4. 5

Q.

We have a parallelogram ABCD with AC and BD as diagonals. In Parallelogram ABCD, $\angle$ABC= ${110}^{\circ }$, $\angle$DAC = ${15}^{\circ }$, $\angle$CAB= ${25}^{\circ }$, AB = 5 cm, CD = 7 cm. Can we construct this parallelogram?

1. Yes, of course

2. With $\angle$ADC, yes

3. With AC yes

4. No, it is impossible

Q. A line that intersects two or more lines at distinct points is known as:

1. Transversal
2. Chord
3. Median
4. Perpendicular

Q.

To construct parallelogram ABCD given AB=6 cm, AD =3 cm and $\angle DAB={60}^{\circ }$, which of the properties of a parallelogram do we use?

1. Diagonals bisect each other

2. Diagonals are not equal

3. opposite angles are equal

4. Opposite sides are equal