so sánh 12^15 và 2^45
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\(3^{2019}+4^{2019}\)\(=\left(3^3\right)^{673}+\left(4^3\right)^{673}\)\(⋮3^3+4^3=91⋮13\)
Vậy: \(3^{2019}+4^{2019}⋮13\)
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1.You should eat more vegetables(vegetables), and you will feel healthier.
2. The exam ination is coming watch less TV (TV)
3. You look lack of sleep sleep more.(sleep)
4.Eat more fish ( fish), and you will smarter.
5.You are putting on weight eat less fast food..(fast food)
6.try to talk less (try/ talk) when you have a sore throat
7. You have a cough you should drink more warm water(warm water).
8.Sunbathe less (Sunbathe) or you ll' get sunburnt
Make imperatives with more or less
1.You should eat more vegetable, and you will feel heathier
2.The examination is coming.watch less TV
3.You look lack of sleep.(sleep) more
4. Eat more(fish), and you wiil be smarter
5.You are putting on weight (fast food) so eat less fast food.
6.(try/talk)Try to talk when you have a throat
7. You have a cough (warm water) , you shouls drink more warm water .
8.less (sunburn),or you'll get sunburnt
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Vietnamese students have fewer vacations than American ones
=>American students have longer vacations than Vietnamese ones.
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Ta có :\(C=\frac{20^{10}+1}{20^{10}-1}\)
=> \(C-1=\frac{20^{10}+1-\left(20^{10}-1\right)}{20^{10}-1}=\frac{2}{20^{10}-1}\)
Lại có D = \(\frac{20^{10}-1}{20^{10}-3}\)
=> D - 1 = \(\frac{20^{10}-1-\left(20^{10}-3\right)}{20^{10}-3}=\frac{2}{20^{10}-3}\)
Vì \(20^{10}-1>20^{10}-3\Rightarrow\frac{2}{20^{10}-1}< \frac{2}{2^{10}-3}\Rightarrow C-1< D-1\Rightarrow C< D\)
Có : \(C=\frac{20^{10}+1}{20^{10}-1}\)
< = > \(C-1=\frac{20^{10}+1-\left(20^{10}-1\right)=\frac{2}{20^{10}-1}}{20^{10}-1}\)
có D \(\frac{20^{10}-1}{20^{10}-3}\)
=> D - 1 = \(\frac{20^{10}-1\left(20^{10}-3\right)}{20^{10}-3}=\frac{2}{20^{10}-3}\)
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1.Nam/play/piano/7 o'clock/last night
Nam played the piano at 7o'clock last night
2.they/go/HCM city/next month
They will go to HCM city next month.
Ta có :
245 = ( 23 )15 = 815
Vì 815 < 1215
=> 1215 > 245
Ta có :
\(12^{15}\)
\(2^{45}=\left(2^3\right)^{15}=8^{15}\)
\(\Rightarrow\)\(12^{15}\)> \(8^{15}\)
hay \(12^{15}\)> \(2^{45}\)