Question

Notify Me Bookmark

(a) Predicate: 6/d is an integer, domain: Z (b) Predicate: 6/d is an integer, domain: Z + (c) Predicate: 1 ≤ x^2 ≤ 4, domain: R (d) Predicate: 1 ≤ x^2 ≤ 4, domain: Z

(a) Predicate: 6/d is an integer, domain: Z (b) Predicate: 6/d is an integer, domain: Z + (c) Predicate: 1 ≤ x^2 ≤ 4, domain: R (d) Predicate: 1 ≤ x^2 ≤ 4, domain: Z

Image text
(a) Predicate: 6/d is an integer, domain: Z (b) Predicate: 6/d is an integer, domain: Z + (c) Predicate: 1 ≤ x^2 ≤ 4, domain: R (d) Predicate: 1 ≤ x^2 ≤ 4, domain: Z

Detailed Answer

0 0

Please enter your email here. You will get email when this question is answered by our tutor.

Doubtrix Logo

Problem is not yet solved!

Click on Notify me to get email when question is answered.

Join Doubtrix with 7-days free trial

  • Icon Correct & Verified Answers
  • Icon No AI-Generated Answers
  • Icon Video Solution for Difficult Questions
  • Icon Work With Experts to Reach at Correct Answers
Notify me Login Sign Up

Similar/Related Questions

In the following AC circuit, the voltage generator E has a peak-to-peak value of 170 V and a frequency of 50 Hz. Therefore, compute the value of C needed to achieve total power factor correction, knowing that ZL is an inductive load absorbing an active power of P = 10 kW with power factor cos⁡(φ) = 0.7 (a) C ≈ 1.4 mF c. (b) C ≈ 2.5 mF (c) C ≈ 1.9 mF o (d) C ≈ 1.7 mF

Solution
0 0

The charge present in a circuit capacitor at time t is given by Q(t). The rate of change of the charge in the capacitor, dQ dt, then represents the current running through the circuit. By applying Faraday's Law, Ohm's Law, and Kirchoff's Law, we can describe the behavior of the circuit using the second-order differential equation LQ′′ + RQ′ + 1/CQ = E(t) where L is an inductance constant (in units of henrys), R is the resistance (in units of ohms), and C is the constant of capacitance for the capacitor (in units of farads). E(t) is some function in terms of t representing the voltage of the battery. Consider the case in which we have a circuit with an inductance constant of 2 henrys, a resistance of 6 ohms, and 0.25 is our constant of capacitance. The voltage of the battery can be represented by the function 8 sin⁡(2t). (a) Write out a differential equation (using the general form given above) to represent this circuit system. (b) Solve this differential equation as though it were homogeneous (find Qh for this instance). (c) Use the Method of Undetermined Coefficients to identify the particular solution Qp for this instance. (d) What is the generalized solution to your differential equation given in part (a)? (e) Briefly explain (1-2 sentences) what the generalized solution represents in this problem's context.The charge present in a circuit capacitor at time t is given by Q(t). The rate of change of the charge in the capacitor, dQ dt, then represents the current running through the circuit. By applying Faraday's Law, Ohm's Law, and Kirchoff's Law, we can describe the behavior of the circuit using the second-order differential equation LQ′′ + RQ′ + 1/CQ = E(t) where L is an inductance constant (in units of henrys), R is the resistance (in units of ohms), and C is the constant of capacitance for the capacitor (in units of farads). E(t) is some function in terms of t representing the voltage of the battery. Consider the case in which we have a circuit with an inductance constant of 2 henrys, a resistance of 6 ohms, and 0.25 is our constant of capacitance. The voltage of the battery can be represented by the function 8 sin⁡(2t). (a) Write out a differential equation (using the general form given above) to represent this circuit system. (b) Solve this differential equation as though it were homogeneous (find Qh for this instance). (c) Use the Method of Undetermined Coefficients to identify the particular solution Qp for this instance. (d) What is the generalized solution to your differential equation given in part (a)? (e) Briefly explain (1-2 sentences) what the generalized solution represents in this problem's context.The charge present in a circuit capacitor at time t is given by Q(t). The rate of change of the charge in the capacitor, dQ dt, then represents the current running through the circuit. By applying Faraday's Law, Ohm's Law, and Kirchoff's Law, we can describe the behavior of the circuit using the second-order differential equation LQ′′ + RQ′ + 1/CQ = E(t) where L is an inductance constant (in units of henrys), R is the resistance (in units of ohms), and C is the constant of capacitance for the capacitor (in units of farads). E(t) is some function in terms of t representing the voltage of the battery. Consider the case in which we have a circuit with an inductance constant of 2 henrys, a resistance of 6 ohms, and 0.25 is our constant of capacitance. The voltage of the battery can be represented by the function 8 sin⁡(2t). (a) Write out a differential equation (using the general form given above) to represent this circuit system. (b) Solve this differential equation as though it were homogeneous (find Qh for this instance). (c) Use the Method of Undetermined Coefficients to identify the particular solution Qp for this instance. (d) What is the generalized solution to your differential equation given in part (a)? (e) Briefly explain (1-2 sentences) what the generalized solution represents in this problem's context.The charge present in a circuit capacitor at time t is given by Q(t). The rate of change of the charge in the capacitor, dQ dt, then represents the current running through the circuit. By applying Faraday's Law, Ohm's Law, and Kirchoff's Law, we can describe the behavior of the circuit using the second-order differential equation LQ′′ + RQ′ + 1/CQ = E(t) where L is an inductance constant (in units of henrys), R is the resistance (in units of ohms), and C is the constant of capacitance for the capacitor (in units of farads). E(t) is some function in terms of t representing the voltage of the battery. Consider the case in which we have a circuit with an inductance constant of 2 henrys, a resistance of 6 ohms, and 0.25 is our constant of capacitance. The voltage of the battery can be represented by the function 8 sin⁡(2t). (a) Write out a differential equation (using the general form given above) to represent this circuit system. (b) Solve this differential equation as though it were homogeneous (find Qh for this instance). (c) Use the Method of Undetermined Coefficients to identify the particular solution Qp for this instance. (d) What is the generalized solution to your differential equation given in part (a)? (e) Briefly explain (1-2 sentences) what the generalized solution represents in this problem's context.
Solution
0 0

A MOSFET process produces the following parameters. (a)Calculate the threshold voltage, VT. (b) What should the ion implantation be to make this an enhancement mode device intended to operate in a 3.3 V operating circuit? (c)Find n and S in the subthreshold region. (d) Find the transconductance, gm = ∂ID/∂VGS ​for VGS = 2.5 V, VDS = 1.0 V, L = 0.25 μm, W = 10 μm, θ = 0.12 V−1. ΦMS = −0.4eV, ϕf = 0.4 V, Cox′ ​ = 7×10−7 F/cm2, CB′ = 2×10−7 F/cm2 QB(2ϕf) = −5×10−8 C/cm2, Qf = Qit(2ϕf) = q×1010 C/cm2 ​

Solution
0 0