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Last weekend I went with my family to the zoo. First, I saw the monkeys. They are fun to watch because they jump up and down quickly. Next, then go see elephants. Tiger. I love them because they are so fast. Finally, I saw the pandas. They are very cute and do everything slowly. i had really fun time at the zoo. If I could visit the zoo again I would tell new things that were not covered in this passage.
Cordially greet!
The Anh
There are many interesting trips during my life. But I will never forget my first visit to the zoo. It's a nice day in September, the sun was shining, and many birds were singing. My mother woke me up at 6.00 am and said " Today we will go to the zoo". I was so excited, and suddenly I went to the bathroom and brushed my teeth, washed my face. During my breakfast, I thought about what I would do at the zoo. At 8.00 am, we set off. It took us 1 hour to get to the zoo. The zoo was so big! There were many animals at the zoo such as: monkeys, lions, tigers, snakes, crocodies and so on....I followed my parents to the zoo. First, we visited the monkeys. They were very funny. I shook hand with a monkey. Then we went to the tigers'. I was so surprised because they were so big and fast. I was a bit afraid so I stand behind my father. After 2 hours around the zoo, my father drove the whole family to a ground, we had a picnic there. We returned home at 6.00 pm in the evening. I still remember the time I was at the zoo, so I said to my mother:"Will we go to the zoo again?" and my mother said:"Of course yes". I felt so happy. This was the first trip of mine and also the trip I will remember most.
What about yours, please write to tell everyone
1,
\(R1=R2\)(R1: điện trở đồng , R2: điện trở nhôm)
\(=>\dfrac{p1.l1}{S1}=\dfrac{p2.l2}{S2}\) mà chiều dài ko đổi
\(=>\dfrac{p1}{S1}=\dfrac{p2}{S2}=>\)\(S2=\dfrac{S1.p2}{p1}=\dfrac{0,0002.2,8.10^{-8}}{1,7.10^{-8}}\approx3,3.10^{-4}m^2\)
lại có \(V=S.h=>\dfrac{m}{D}=S.h=>m=S.h.D\)
\(=>\dfrac{m1}{m2}=\dfrac{S1.D1.h}{S2.D2h}=\dfrac{8900.0,0002}{2700.3,3.10^{-4}}=2\)(lần)
\(=>m1=2m2\)\(< =>m2=\dfrac{1}{2}m1\)=>khối lượng dây giảm 2 lần
C7, \(\dfrac{\left(b+c\right)\left(a^2+bc\right)}{b^2+bc+c^2}\ge\dfrac{\left(2\sqrt{bc}\right).\left(2a\sqrt{bc}\right)}{3\sqrt[3]{b^2.bc.c^2}}=\dfrac{4abc}{3abc}=\dfrac{4}{3}\left(1\right)\)
tương tự \(=>\dfrac{\left(a+c\right)\left(b^2+Ac\right)}{a^2+ac+c^2}\ge\dfrac{4}{3}\left(2\right)\)
\(=>\dfrac{\left(b+a\right)\left(c^2+ba\right)}{a^2+ab+b^2}\ge\dfrac{4}{3}\left(3\right)\)
cộng vế (1)(2)(3) \(=>P\ge4\)
dấu"=" xảy ra<=>a=b=c=1
các bạn khác k làm thì đừng cmt vô đây mấy bài của các bạn giải bị trôi
1, \(\)BDT AM-GM
\(=>\sqrt{a^2+b^2}\ge\sqrt{2ab}\left(1\right)\)
tương tuqj \(=>\sqrt{b^2+c^2}\ge\sqrt{2bc}\left(2\right)\)
\(=>\sqrt{c^2+a^2}\ge\sqrt{2ac}\left(3\right)\)
cộng vế (1)(2)(3)
\(=>Vt=\sqrt{2}\left(\sqrt{ab}+\sqrt{bc}+\sqrt{ac}\right)=\sqrt{2021}\)
\(=>\sqrt{ab}+\sqrt{bc}+\sqrt{ca}=\dfrac{\sqrt{2021}}{\sqrt{2}}\)
\(=>\sqrt{ab}+\sqrt{bc}+\sqrt{ac}\le a+b+c\)\(=>a+b+C\ge\dfrac{\sqrt{2021}}{\sqrt{2}}\)
đặt \(P=\dfrac{a^2}{b+c}+\dfrac{b^2}{c+a}+\dfrac{c^2}{a+b}\)
\(=>P\ge\dfrac{\left(a+b+c\right)^2}{2\left(a+b+c\right)}=\dfrac{a+b+c}{2}=\dfrac{1}{2}.\dfrac{\sqrt{2021}}{\sqrt{2}}\)
dấu"=" xảy ra<=>\(a=b=c=\dfrac{\sqrt{2021}}{3\sqrt{2}}\)
1: Giả sử \(2\ge a\ge b\ge c\ge1\).
BĐT cần cm tương đương \(\dfrac{a}{b}+\dfrac{b}{c}+\dfrac{c}{a}+\dfrac{b}{a}+\dfrac{c}{b}+\dfrac{a}{c}\le7\).
Ta có \(\dfrac{\left(a-b\right)\left(b-c\right)}{bc}\ge0\Leftrightarrow\dfrac{a}{c}+1\ge\dfrac{a}{b}+\dfrac{b}{c}\);
\(\dfrac{\left(a-b\right)\left(b-c\right)}{ab}\ge0\Leftrightarrow1+\dfrac{c}{a}\ge\dfrac{c}{b}+\dfrac{b}{a}\).
Từ đó ta chỉ cần chứng minh \(\dfrac{a}{c}+\dfrac{c}{a}\le\dfrac{5}{2}\Leftrightarrow\left(a-2c\right)\left(2a-c\right)\le0\).
Dễ thấy \(a\le2\le2c;2a\ge2\ge c\) nên ta có đpcm.
Đẳng thức xảy ra khi chẳng hạn a = 2; b = c = 1.
(3-4 điểm thưởng/ý làm)
Tên người gửi rung rinh quá, chắc hẳn đẹp trai số 1
cmt và muốn nói: ''tuyệt vời''