MCQ
If a vector $\vec A$ is parallel to another vector $\vec B$ then the resultant of the vector $\vec A \times \vec B$ will be equal to
- A$A$
- B$\vec A$
- ✓Zero vector
- DZero
for parallel vectors $\theta = 0^\circ $ or $180^\circ $, $\sin \theta = 0$
$\therefore $ $\overrightarrow A \times \overrightarrow B = \hat 0$
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$(A)$ the intensity of the sound heard at the first resonance was more than that at the second resonance
$(B)$ the prongs of the tuning fork were kept in a horizontal plane above the resonance tube
$(C)$ the amplitude of vibration of the ends of the prongs is typically around $1 \mathrm{~cm}$
$(D)$ the length of the air-column at the first resonance was somewhat shorter than $1 / 4$ th of the wavelength of the sound in air
