



figure 1, 2 and 3 are in order please answer me all the question in order from A to E. Thank you.
figure 1, 2 and 3 are in order please answer me all the question in order...
Figure 1of 2 >
Review Part A In the circuit shown in the diagram(Figure 1), suppose R1 R2 210 and Rs R The emf of the battery is 12.0 V Find the value of R such that the current supplied by the battery is 0.0730 A Submit Incorrect; Try Again; 4 attempts remaining Part B Find the value of R that gives a potential difference of 3.65 V across resistor 2 Submit Provide Feedback Next > Figure 1 of 1 R2
Find vc(t) for t>0 in the circuit in the accompanying figure iL(t) 4 A 0.05 F+vC(t) 7 H Please round all numbers to 3 significant digits. Click to use Flash
[10] 1. Solve the first-order equation Tư + (x – 2) = -xe-3, > 0.
5. Prove that U(2") (n > 3) is not cyclic.
Please show detailed steps and in a clear writing. Thanks
Reduce the order of the following differential equation and solve 23 %>" + 22" – 32' = 3,3 > 0.
which of these answers is correct?
NUMBER 1
NUMBER 2
also please give the reason.
Thank you!
Construct a context-free grammar for the language L={ ab'ab'an> 1}. S → AAa A → aB B → 6B|bb S->ata T-> bCb C->bCba
Question 6. (3 marks) Consider the relaxation oscillator circuit shown in Figure 4. Find the time period of the output (which is the output of the op-amp). Assume that the voltage drop across a forward biased diode is negligible. R ? R C = 6 micro-Farad + R= 2 k-Ohm V = 7 volt R1 = 2 k-Ohm R2 = 6 k-Ohm Selected Answer: Correct Answer: 52.7 + 0.5% 52.7 + 0.5% > R2 HHwwKG Figure 4: Circuit for Question...
2) For a spherical charge distribution in the air: po (02 – r2), when r <a p. when r>a lo, (a) Find E and for r>a (b) Find E and for r<a (c) Find the total charge (d) Show that E is maximum when r=0.7454a
Help me to answer this. Written clearly and in detail helps me
to learn. Thank you in advance.
(Monte Carlo) If we are interested in the tail probability Pr(X > 20) when X ~ N (0, 1), simulating from a N(0,1) distribution does not work. Express the probability as an integral and use an obvious change of variable to rewrite this integral as an expectation under a U(0,1/20) distribution. Deduce a Monte Carlo approximation to Pr(X20) along with an error...