It depends on C as well as F. The equation is ...
XC = -1/(2 pi F C)
... where the -1 simply is convention for leading power factor. So, if you had a capacitance of 100 microfarads, you would get 100 ohms at 1592 hertz.
The total impedance ( Z_t ) of a circuit with a resistor (R) and inductor (L) in series can be calculated using the formula ( Z_t = R + jX_L ), where ( X_L = \omega L ) is the inductive reactance. For a 100-ohm resistor and a 100-ohm inductor, the impedance will depend on the frequency ( f ) of the AC current. If the inductance and frequency are such that ( X_L = 100 ) ohms (e.g., at a specific frequency), then ( Z_t = 100 + j100 ) ohms, resulting in a magnitude of ( Z_t = \sqrt{100^2 + 100^2} = 100\sqrt{2} ) ohms.
a) Put 2 of the resistors in series to make a 200 ohm resistor. Then put the 100, 100, and 200 ohm resistors in parallel for 40 ohms. b) Put 2 resistors in parallel for 50 ohms. Put the 50, 100, and 100 ohm resistors in series for 250 ohms. c) Put 2 resistors in parallel for 50 ohms. Repeat with other 2 resistors. Put the two 50 ohm resistors in series for 100 ohms. This configuration can withstand 4 times the wattage of each individual resistor.
The reactance (X_L) of an inductor is calculated using the formula (X_L = 2\pi f L), where (f) is the frequency in hertz and (L) is the inductance in henries. For a 3-H inductor at a frequency of 100 Hz, the reactance is (X_L = 2\pi (100)(3) \approx 1884.96 , \Omega). Thus, the reactance of the 3-H inductor at 100 Hz is approximately 1885 ohms.
Zero to 100 ohms.
The output frequency of a 74LS14 astable multivibrator can be calculated using the formula ( f = \frac{1.44}{(R_A + 2R_B)C} ), where ( R_A ) and ( R_B ) are the resistances connected to the circuit and ( C ) is the capacitance. Assuming ( R_A ) is 330 ohms and ( R_B ) is also 330 ohms (if not specified, we can assume this for calculation) and using a typical capacitor value (e.g., 100 nF), the frequency can be calculated. For example, if ( R_A = R_B = 330 , \Omega ) and ( C = 100 , nF ), the frequency would be approximately 4.4 kHz. Adjust the values of ( R_B ) and ( C ) for specific calculations.
The total impedance ( Z_t ) of a circuit with a resistor (R) and inductor (L) in series can be calculated using the formula ( Z_t = R + jX_L ), where ( X_L = \omega L ) is the inductive reactance. For a 100-ohm resistor and a 100-ohm inductor, the impedance will depend on the frequency ( f ) of the AC current. If the inductance and frequency are such that ( X_L = 100 ) ohms (e.g., at a specific frequency), then ( Z_t = 100 + j100 ) ohms, resulting in a magnitude of ( Z_t = \sqrt{100^2 + 100^2} = 100\sqrt{2} ) ohms.
a) Put 2 of the resistors in series to make a 200 ohm resistor. Then put the 100, 100, and 200 ohm resistors in parallel for 40 ohms. b) Put 2 resistors in parallel for 50 ohms. Put the 50, 100, and 100 ohm resistors in series for 250 ohms. c) Put 2 resistors in parallel for 50 ohms. Repeat with other 2 resistors. Put the two 50 ohm resistors in series for 100 ohms. This configuration can withstand 4 times the wattage of each individual resistor.
The reactance of an inductor is calculated as Xl = 2πfL, where Xl is the inductive reactance, f is the frequency, and L is the inductance. Substituting the given values of 100 microhenries for inductance and 400 Hz for frequency into the formula gives Xl = 2 * π * 400 * 100 * 10^-6 which equals approximately 251.3 ohms.
50 in parallel with 100 ohms. Dza10 answer: Rin = 50^2 /100
Zero to 100 ohms.
The reactance (X_L) of an inductor is calculated using the formula (X_L = 2\pi f L), where (f) is the frequency in hertz and (L) is the inductance in henries. For a 3-H inductor at a frequency of 100 Hz, the reactance is (X_L = 2\pi (100)(3) \approx 1884.96 , \Omega). Thus, the reactance of the 3-H inductor at 100 Hz is approximately 1885 ohms.
100/80.6=___
What would the measured ohms be for two 100 ohm resistors wired in series? Two 100 ohm resistors wired in series measure 200 ohms.
The output frequency of a 74LS14 astable multivibrator can be calculated using the formula ( f = \frac{1.44}{(R_A + 2R_B)C} ), where ( R_A ) and ( R_B ) are the resistances connected to the circuit and ( C ) is the capacitance. Assuming ( R_A ) is 330 ohms and ( R_B ) is also 330 ohms (if not specified, we can assume this for calculation) and using a typical capacitor value (e.g., 100 nF), the frequency can be calculated. For example, if ( R_A = R_B = 330 , \Omega ) and ( C = 100 , nF ), the frequency would be approximately 4.4 kHz. Adjust the values of ( R_B ) and ( C ) for specific calculations.
An apple- a potato has around 100 ohms while an apple has about 120.
To determine the largest value a resistor can be while still being in tolerance, you need to know the resistor's nominal value and its tolerance percentage. For example, if a resistor has a nominal value of 100 ohms with a tolerance of 5%, the maximum allowable resistance would be 100 ohms + (5% of 100 ohms), which is 105 ohms. Thus, the largest value the resistor can be while remaining in tolerance is 105 ohms.
a bowl of cereal