The Power of Mathematical Olympiad

Criticism: The same shortcomings mentioned yesterday. Only Mo Chan has a more prominent character of low self-esteem. But Luo Yan is not good enough. Enthusiasm, kindness, and ambition for the Mathematical Olympiad can be seen on the surface, but they are not enough to highlight his inner characteristics. Luo Yan can't use money to change Mo Jianwu's inferiority complex. Shading Mo Jianwu will only make him feel even more inferior. At least Mo Jianwu must have something that Luo Yan needs as an advantage, and the two of them complement each other.

Why do Luo Yan and Mo Jianwu look like female videos? I really can't stand the touching things about this, so I suggest you wait until later to write about it. In the first chapter, it was strange that Mo Jian was begging for help and then saying it "coldly". Criticism: The characterization is not good. Suggestion: Find an appropriate time to describe the background, such as the Mathematical Olympiad, IQ rules and the like.

As a second-year junior high school student, the author still has to take online classes. But I promise to update it at least twice a week, with each update containing 2,000 words, although the number of words may be a bit less. The path of writing is difficult at the beginning, and I think so too. But I feel that as long as we work hard, we will definitely succeed! It is the second year of junior high school, which is the most critical stage of junior high school. You still have to keep up with your studies, so you have to listen carefully in get out of class and complete the exercises after class. Therefore, the update time will be very little, but I will still update it. Thank you all book friends for your support. Thank you Mo Chanwu Girl Tianya Thank you Hui Shi Dove Da Da Thank you Mingyue for creating the world Thank you! Green mountains, misty white clouds, birds singing on the branches, peach blossoms floating and falling, exaggerate this spring. In life, you don't need too many fireworks, just plain and simple is enough. It is raining outside now, with the sound of rain and the sound of music. I sit by the window and look outside. Everything is so beautiful... Music can cultivate sentiment, the green leaves purify my eyes, the singing of birds touches my heart, and love arises spontaneously. It's beautiful, really. The protagonist of this book is still Luo Yan. The author came here just to tell Luo Yan something to make the plot interesting. Moreover, the character Long Yu Jingyu can appear in the future if Luo Yan can't handle it.

The author's setting is very eye-catching, and the background of the story is all based on the premise of the Mathematical Olympiad, which is great. The text description is very popular and easy to understand, but there are many typos and the details are not perfectly handled. Suggestions: 1. Since the background is based on the premise of the Mathematical Olympiad, the article should strengthen the logical plot and reduce the dialogue throughout the article. 2. When a character encounters an unexpected incident, I personally feel that there should not be low-level robbery scenarios. This lowers the IQ of the entire novel! You should consider a high-IQ plot to attract readers!

Comments: Hahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahahaha so so so so so so so so so so so so so so so so so so so so so so so so so so so so so so...

When will you choose a super difficult question that will stump all readers? To be honest, if you keep choosing questions from junior high school, you will be disliked by others. Maybe one day someone with a higher education will come to take a look 🙂

Mathematics contestants who retired this year came here to visit. I hope to see some classic questions that I have done in the book. Support the author, because I once wanted to write such a book. ps: The Qidian editor is very unfriendly to formulas.

Which one was signed? Can't reward at lv1?

The question in Chapter 5 is wrong. It should be a+b=8, not a+b=c.

A=1-1/2+1/3-1/4+...+1/99-1/100, B=1/101²-1²+1/102²-2²+···+1/105²-50², what is the value of A/B?

Come, come, read a good book. "The Power of Mathematical Olympiad" is of course the same as the title of the book. This is a world of IQ competition. Once a challenge is launched, you cannot refuse it. It sounds like a top student bullying a bad student... There are Mathematical Olympiad questions in it. Please take out your notebooks and do the calculations, classmates! Of course it's not just as simple as Mathematical Olympiad questions, otherwise how can we attract readers? Two handsome boys are going to save the world! Use your IQ and courage to overcome obstacles and become the God of Mathematical Olympiad! (No spoilers here) Come and grow up with them! That mysterious Dragon Feather Jingyu? Why is Luo Yun, the God of Mathematical Olympiad, so similar to young Luo Yan? Someone wants to break the rules? It turns out that it's not just as simple as Mathematical Olympiad. Come? Take out the Mathematical Olympiad questions you have deposited and keep them, and they will be used by the author in his work! Here is a secret interaction with the operation officer: The operation officer will read the posts in the book circle, and leave a review for "The Power of Mathematical Olympiad". Criticisms and suggestions are welcome. If you have a work of your own, the operation officer will secretly come to you and force you to leave the title of your work, and then secretly pursue the book. If you like it, you will be forced to receive a recommendation vote. No rebuttal accepted! Just love me!

It's novel, come on (ง •̀_•́)ง. If you have nothing to do, you might as well come and read my book, give me some advice, and let's work together😊

By the way, how old are you, the author?🤔

101,10101,1010101,101010101.... There are several prime numbers in this set of numbers and prove the conclusion. Answer: 101 is a prime number, just 1. N= 101010101010101....01 (K 1s), when kz3 are all composite numbers. Note that N is composed of k 1s and k-1 0s, 2k-1 digits. ① When k is an odd number not less than 3, 11X11111..111 (K after X 1) (This symbol is not .....11 (Followed by k 1's), that is, 11..111(K 1's)/11=M2.1. So N=M2X(104+1) is a composite number. So when Kz3, N=1010101.....1 Is a composite number... So only 111 is a prime number!

Deng Leng~~~I'm coming😊

The new cover is great, the legendary cooking ninja, Ichiraku Hanboburp