Skin Hunger Therapy: President Qin Is Addicted to Pretending to Be a Caged Canary

I have caught up with the latest chapter. The writing by Rabbit must be good. Just reading the introduction, I was attracted. The good girl genius B secretly pokes at the beautiful "canary" A. On one side is the covetous and resistant softie with skin thirst syndrome, and on the other side is the evil businessman's calculation. Qin Ran initially regarded her as a "prey" (aiming at the value of the other person's genius status), thinking about squeezing out the value before withdrawing. However, as soon as the vest fell off, he realized that he had already followed her. "As a canary, I can perform far more than hugging." These words were flirtatious and cruel. ABO + dual female protagonists + powerful configuration, oh, yes, and there is also white cut black, which not only has the delicate pull of skin thirsty syndrome, but also has the refreshing feeling of being overturned in a calculation. The more I watch it, the more I get addicted! Five-star praise is given (by the way, this long review is based on the introduction and does not match the content of the chapter)

I tied it in one breath, 5555. Unlike the other gl books that I collected with few reviews before, this book has a unique character, dull but not slow, shrewd but indulgent, and moderate writing style. Finally, it is not those embarrassingly fragrant and soft descriptions. And what really pokes me is that alpha is no longer various sea trees and mountains, but orchids. > ▵ <˶

Reading it, it feels like eating cream ice cream sprinkled with Oreo cookie crumbs. When you roll it into your mouth with your tongue, you first experience the covetous coldness, and then the sweetness of the ice cream. Press your tongue to the roof of your mouth, and the ice cream completely melts from your mouth. Only then can the bitterness of the Oreo cookie crumbs be tasted. The hardness of the cookie crumbs is mixed with the dense cream texture, and the taste and texture become slightly different. The character of the protagonist really poked me. As mentioned in the article, the fragile heart is wrapped in a strong appearance due to ability and reason, and this fragility can only be seen by the other protagonist. For a repressed, repetitive-life slightly autistic patient, she is the only variable in life, and may also be the only existence that can enter her heart - even if the genius is rationally aware of the unhealthy relationship between them and the abnormality of the other person's identity, she still allows herself to sink briefly. There is no abrupt height difference between them, and they do not deliberately use the pain on the protagonist's body to highlight the protagonist's vulnerability. It is just natural, like Oreos in ice cream. After taking a bite, the bitterness spreads while the sweetness is present. The angular vulnerability is really heartbreaking. Then another protagonist appeared, wrapping the bitterness with endless sweetness, and it was a perfect combination. The combination of the two created an irresistible taste. It's just a pity that the author had stopped updating for three months when I saw it. Just like after eating ice cream, the slight bitterness in the mouth often lingers, and the friction of crumbled biscuits still remains on the roof of the mouth - I wonder if the author will continue to update this book? Even if it does, it will probably be a long time later.

New article written by Rabbit Quietly! I brushed up in the early hours of last night and immediately tied it. From the introduction, I know that this character is very suitable for me, I like it. Coupled with Rabbit's always-online writing style, there is no hesitation in classifying it into the "refreshable" category! "Little Researcher"•Yun×Diao Sister•Ran The pull between the two people is so graphic, sos, the conniving little researcher + the CEO who is gradually attracted to him (not a traditional boss, this one is charming and can seduce, and he is not old-fashioned) Looking forward to the follow-up, especially the part about chasing my wife~ Come on Rabbit! Pay attention to your body [send your heart] [send your heart]

It's beautiful, no doubt about Rabbit's book [Admiration]

Commonly tested theorems and proof ideas for circuit postgraduate entrance exams 1. Kirchhoff's law (KCL, KVL) Theorem content - KCL: At any time, the algebraic sum of all branch currents at any node in the lumped parameter circuit is 0 (inflow = outflow). - KVL: At any time, the algebraic sum of all branch voltages of any closed loop in the lumped parameter circuit is 0. Proof idea Based on charge conservation (KCL) and energy conservation (KVL): there is no charge accumulation at the node, so the inflow and outflow currents are equal; the potential rise and fall of the loop are canceled out when it goes around, so the voltage sum is 0. 2. Ohm's Law Theorem content The voltage of the linear resistive element is proportional to the current, that is, U=IR (associated reference direction). Proof idea Derived from the experimental rules of volt-ampere characteristics of linear resistors, or extended from the conductance model of conductors in electromagnetic field theory (current density is proportional to electric field strength). 3. Superposition theorem Theorem content In a linear circuit, the response (voltage/current) of multiple independent sources acting together is equal to the algebraic sum of the responses of each independent source acting alone (the remaining independent sources are set to zero: the voltage source is short-circuited and the current source is open-circuited). Proof idea Using the homogeneity and additivity of linear circuits, the circuit equation (Kirchhoff's equation) is expressed as a system of linear equations, and the linear combination of the solution proves that the total response is the sum of the individual responses of each source. 4. Thevenin's theorem Theorem content Any linear source-containing one-port network can be equivalent to a branch connected in series with an ideal voltage source U_{oc} (open circuit voltage) and an equivalent resistance R_{eq} (input resistance after the independent source is set to zero). Proof idea 1. Suppose the port is connected to the load R_L. According to the superposition theorem, the load current I can be divided into I_1 generated by an independent source in the network and I_2 generated by the power supply outside the port (assumed to be connected to a voltage source); 2. When the circuit is open, I=0, and the port voltage is U_{oc} at this time; 3. When the independent source is set to zero, the network is a passive one port, and the equivalent resistance is R_{eq}. Finally, U=U_{oc}-IR_{eq} is derived, which is the Thevenin equivalent circuit. 5. Norton's Theorem Theorem content Any linear source-containing one-port network can be equivalent to a branch of an ideal current source I_{sc} (short-circuit current) and an equivalent resistance R_{eq}** in parallel, and I_{sc}=\frac{U_{oc}}{R_{eq}}. Proof idea It can be deduced from Thevenin's theorem through the equivalent transformation of the power supply (voltage source series resistance to current source parallel resistance), or the logic of the superposition theorem can be proved by analogy to Thevenin's theorem. 6. Maximum power transfer theorem Theorem content A linear source-containing one-port network is connected to a variable load R_L. When R_L=R_{eq} (Thevenin equivalent resistance), the load obtains maximum power, P_{max}=\frac{U_{oc}^2}{4R_{eq}}. Proof idea 1. Write the load power expression P=\left(\frac{U_{oc}}{R_{eq}+R_L} ight)^2R_L; 2. Derive R_L and set the derivative to 0. Solve to get R_L=R_{eq} and substitute it to verify that it is the maximum power. 7. Reciprocity theorem Theorem content (three forms) 1. Form 1: The voltage source and ammeter exchange positions, and the ammeter reading remains unchanged; 2. Form 2: The current source and voltmeter exchange positions, and the voltmeter reading remains unchanged; 3. Form 3: The excitation is voltage source/current source, the response is current/voltage, and the response form remains proportional to the swapped positions. Proof idea Using Tellegen's theorem (power conservation), the Letlegen equations of the two circuits before and after reciprocity are derived, combined with the parameter symmetry of the linear passive network. 8. Tellegen's theorem Theorem content - Tellegen's Theorem 1: For any circuit, the algebraic sum of the powers of all branches is 0 (\sum U_kI_k=0, associated reference direction); - Tellegen's theorem 2: For two circuits with the same topology, the sum of the cross products of the corresponding branch voltage and current is 0 (\sum U_{1k}I_{2k}=0). Proof idea Based on Kirchhoff's law, the branch voltage is represented by the node voltage and the branch current is represented by the loop current. After substituting into the summation equation, it is simplified. The KCL/KVL constraints of the node/loop are used to prove that the equation is established. 9. Substitution Theorem Theorem content In any linear/nonlinear circuit, if a branch has voltage U and current I, then the branch can be replaced by a voltage source with voltage U, a current source with current I, or a resistor with resistance U/I. After replacement, the response of the rest of the circuit remains unchanged. Proof idea The KCL and KVL constraints of the replaced circuit are consistent with the original circuit, and the branch volt-ampere characteristics match, so the voltage of each node and the branch current remain unchanged. 10. Duality theorem Theorem content To express a certain theorem in a circuit, by exchanging dual quantities such as "voltage" and "current", "series" and "parallel", "resistance" and "conductance", another duality theorem can be obtained (such as KVL and KCL duality, Thevenin and Norton duality). Proof idea Based on the duality of circuit topology and variables, the derivation process of the original theorem is translated to the dual circuit through dual transformation to verify that the theorem is established. I can help you sort out typical postgraduate entrance exam questions for each theorem. Do you need it?

Super pretty! The details of the hug are well described, and patients with skin thirst syndrome said they felt very refreshed after reading it! The characters are also very good, their IQs are on the line, and both of them pretend to be confused while pretending to understand. I am looking forward to the follow-up development!

Please update, I beg you, Big Rabbit, can you show kindness🥺

Rabbit is still at the same level as always. It's good to watch and I want to watch it. Wouldn't it be better if it's faster? 😢 😢 😢

This is the third book by the author that I have read. It is my favorite one emotionally. I really like the characters in Lingzhou's book. The two shine brightly in their respective fields. They are equal from emotion to ability. The two of them intertwined their own destiny with the other's rationally and crazily. It is really delicious...