i'm reading the following paragraph but i'm confused at what its saying(bold).
My question is: if i have a capacitor initally not charged and is connected to a voltage source thorugh a switch (open),
now if i insert a dielectric material and closes the switch, doesn't this charge up the capacitor??
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In measuring the dielectric constant, a basic understanding of capacitance theory is beneficial. By storing charges,
capacitors have found applications in memory storage devices where the stored charges can represent digital "ones"
and "zeros." Problems arise because of the switching times of a capacitor to charge and discharge this stored charge.
To compensate this, capacitors are being incorporated directly on the substrates. But in order to store an appreciable
amount of charge, the surface area of the conductor plates must be increased,
which decreases the number of capacitors which can be incorporated on a given substrate.
To counter this, materials have been inserted in-between the conductor plates. These materials, or dielectrics,
act as insulators to increase the charge storage capabilities of the capacitor. This results because the dielectrics
contain charged molecules which are randomly oriented. When an external field is applied, by dropping a potential
across the two plates, the charged molecules align themselves with the electric fieldThis alignment of charges
produces dipoles where the positive charges of each molecule are in the direction of the applied field and the
negative charges oppose the field. An internal electric field, which is opposite in direction
of the external electric field, will result. Consequently a reduction of the overall electric field and the overall potential occurs.
Referring again to the definition of capacitance, if the potential across the two plates is reduced, the capacitance is increased.
My question is: if i have a capacitor initally not charged and is connected to a voltage source thorugh a switch (open),
now if i insert a dielectric material and closes the switch, doesn't this charge up the capacitor??
=============================================================================================
In measuring the dielectric constant, a basic understanding of capacitance theory is beneficial. By storing charges,
capacitors have found applications in memory storage devices where the stored charges can represent digital "ones"
and "zeros." Problems arise because of the switching times of a capacitor to charge and discharge this stored charge.
To compensate this, capacitors are being incorporated directly on the substrates. But in order to store an appreciable
amount of charge, the surface area of the conductor plates must be increased,
which decreases the number of capacitors which can be incorporated on a given substrate.
To counter this, materials have been inserted in-between the conductor plates. These materials, or dielectrics,
act as insulators to increase the charge storage capabilities of the capacitor. This results because the dielectrics
contain charged molecules which are randomly oriented. When an external field is applied, by dropping a potential
across the two plates, the charged molecules align themselves with the electric fieldThis alignment of charges
produces dipoles where the positive charges of each molecule are in the direction of the applied field and the
negative charges oppose the field. An internal electric field, which is opposite in direction
of the external electric field, will result. Consequently a reduction of the overall electric field and the overall potential occurs.
Referring again to the definition of capacitance, if the potential across the two plates is reduced, the capacitance is increased.