

please solve a and b 2.39 Evaluate Reg for each of the circuits shown in Fig....
1.45 The diode cut-in voltage is V, = 0.7 V for the circuits shown in Figure P1.45. Plot Vo and Ip versus Ij over the range 0 <I1 = 2 mA for the cir- cuit shown in (a) Figure P1.45(a), (b) Figure P1.45(b), and (c) Figure P1.45(c). + 6 BRE Fiks o + 6 theo 5 3 R1 = < 1 k92 6 + 6 RE= S 1102 D21 (c) Figure P1.45
HW: Circuits and DC Instrumenta Resources < Questions of 9 > For the circuit shown in the figure, determine the magnitude of the currents 19, Is, and Ipassing through batteries 2, 3, and 4, respectively. In each case, determine whether the battery is supplying power or being charged. The batteries and resistors in the circuit are assumed to be ideal and have the given properties. &= 25.5 V =3.00 V &-22.5 V & 3.00 V R 25.00 R = 10.0...
please show all steps
1. Evaluate the following. (a) L__2s+1 (6) 1*{(s– 2)e;} - 4s +31 (2) L{S)} where sl) = 12 .0st<27 - {cos21 ,20 <1 - 1(s + 3) (s+1) 2. Solve Cauchy-Euler an.
3. Evaluate each of the following for the universe 2 (a) 3rvy <y where r,yEZ (b) Vyar <y where r,y E (d) Vrvy yty where a,VEZ
= For the circuit of Fig. 8.27, let io(t < 0) = -1 mA, 1,(t > 0) = 2 mA, R 2.000 Q, R = 3,000 12, and L = 20 mH. a. Find va for t > 0. b. What is the approximate duration of the transient? 6. Sketch va(t). FIGURE 8.27
2. (5) Solve each of the following 2) (r+7)?(x-3); <0 b) 2x +3r-11x 26
In problems 3-5 evaluate ∫?⃗∙??⃗? using Stokes’ theorem. In each
case ? is oriented counterclockwise when viewed from
above.
4. F(x, y, z) = (z)i + (x2)j + (y – sin(z))k; c is the boundary of the helicoid given by Õ(r,0) =< rcos(6), rsin(0),>; Osrs 1, osos
can you solve this 5 problem please
Q2. Using voltage divider and/or current divider to find the unknown on each of the circuits: 40 V -) ) ξR, υ ξR, 6 Ω 20 Ωξυ, 2.4A 1) 1890 Ω ξ10Ω 10 Ω ξ5 kΩ 360 kΩ 45 VI + υ, ξ 20 kΩ ξ90 ΚΩ Q3. Using a Y to delta transformation find the currents il, i2, and i3. And the power delivered by the source. 56 Ω 44Ω 80 Ω...
Prove this proposition please.
4.2.19) Proposition. Whenever a <b, there is a smooth function f satisfying f(2)= { € (0,1), a<:<b, VIVA *> 6. For obvious reasons, such a function is called a bump function. o M Figure 61. A bump function
Please use R to solve question 1.
Question 1 5 pts Binomial distribution: X~Bi(n=15,p=0.3). Evaluate Pr(2<x<7) and round to three decimal places (see Lab 2). Question 2 5 pts Poisson distribution: X~Poisson(lambda=4.5). Evaluate Pr(X<11) and round to three decimal places. Question 3 5 pts Assume that X is normally distributed (X-N(0,1)). Find Pr(X=3).