A hollow metal sphere, Sphere A, sits on an insulating stand. Sphere A has a diameter of 4 inches, and a net charge of magnitude $Q _0$. A second hollow metal sphere, Sphere B, also sits on an insulating stand, but has a diameter of 8 inches and zero net charge. The two spheres are brought close so that they touch, then they are separated.
In terms of $Q _0$, what is the final charge on Sphere A?
Physics
Electrostatics
303 QuestionsElectrostatics deals with electric charges, fields, and potentials at rest. It is a crucial topic for physics sections in engineering and civil services competitive examinations. Review these questions to build a strong understanding of Coulomb law, electric dipoles, Gauss law, and electric flux.
Electrostatics Questions
Rub an empty ball pen refill on a polythene sheet and hold it on top of small pieces of paper. What will be your observation?
Inflate two balloons. Hang them in such a way that they do not touch each other. Rub both balloons with woollen cloth and release them. Then:
A small charged ball of mass m and charge q is suspended from the highers point of a ring of radius R by means of an insulated code of negligible mass.The ring is made of a rigid wire of negligible cross-section and lies in a vertical plane.On the ring, there is uniformly distributed charge Q of the same as that of q .determine the length of the cord so as the equilibrium position of the ball lies on the symmetry axis ,perpendicular to the plane of the ring.
Where $K & C$ are positive constants and $t$ is time, is applied perpendicular to the plane of a circular loops of radius a and resistance $R$. The total charge that will pass through any point of the loop by the time $B$ becoms zero is:
A uniform electric field 'E' is directed towards positive X-axis. If at X=0, the electric potential is zero, then the potential at $X=+X _0,$ would be
Three equal charges, each having a magnitude of $ 4 \mu C$ , are placed at the three corners of a right-angled triangle of sides $6 cm, 8 cm$ and $10 cm.$ The force on the charge at the right-angle corner will be
If uniform electric field $\vec{E} = E _0 \hat{i} + 2E _0 \hat{j}$ where $E _0$ is a constant, exists in a region of space and at (0, 0) the electric potential V is zero, then the potential at $(x _0, 0)$ will be
Find the potential at a point due to a positive charge of $100\mu C$ at a distance of $10\ m$ in a medium of dielectric constant $9$.
Among two discs $A$ and $B$, first have radius $10\ cm$ and charge ${10}^{-6}\ \mu C$ and second have radius $30\ cm$ and charge ${10}^{-5}C$. When they are touched, charge on both ${q} _{A}$ and ${q} _{B}$ respectively will be :
Two metal pieces having a potential difference of 800 V are 0.02 m apart horizontally. A particle of mass $1.96\times 10^{-15}kg$ is suspended in equilibrium between the plates. If e is the elementary charge, then charge on the particle is
Which of the following is true about field between parallel charged plates?
A thunder cloud and the earth's surface may be regarded as a pair of charged parallel plates separated by a distance $h$ and the capacitance of the system is $C$. When a flash of mean current '$i$' occurs for a time duration '$t$', the electric field strength between the cloud and earth is:
Two point charges $17.7 \mu c$ and $-17,7 \mu c$ separated by a very small distance, are kept inside a large hollow metallic sphere. Electric flux emnating through the sphere is :
In 1909, Robert Millikan was the first to find the charge of an electron
in his now-famous oil-drop experiment. In that experiment, tiny oil
drops were sprayed into a uniform electric field between a horizontal
pair of oppositely charged plates.The drops were observed with a
magnifying eyepiece, and the electric field was adjusted so that the
upward force on some negatively charged oil drops was just sufficient to
balance the downward force of gravity. That is, when suspended, upward
force qE just equaled mg. Millikan accurately measured the charges on
many oil drops and found the values to be whole number multiples of
$1.6 \times 10^{-19} C$ the charge of the electron. For this, he won
the Nobel prize. Extra electrons on this particular oil drop (given the presently known charge of the electron) are :