j, ĐK: \(x\ne\dfrac{\pi}{6}+\dfrac{k\pi}{2}\)

\(tan\left(\dfrac{\pi}{3}+x\right)-tan\left(\dfrac{\pi}{6}+2x\right)=0\)

\(\Leftrightarrow tan\left(\dfrac{\pi}{3}+x\right)=tan\left(\dfrac{\pi}{6}+2x\right)\)

\(\Leftrightarrow\dfrac{\pi}{3}+x=\dfrac{\pi}{6}+2x+k\pi\)

\(\Leftrightarrow x=\dfrac{\pi}{6}+k\pi\left(l\right)\)

\(\Rightarrow\) vô nghiệm.

cái này đúng rồi á bạn

Hello! John.
Glad to see you again. Tam, this is my cousin, Peter. It's his first to visit to your country.
How do you do? Welcome to VN
Thank you. Nice to meet you, Tam
Can I help you with your suitcases, John?
Thanks. I can manage.
OK. Now we're going to the hotel in the center of the city by taxi
That would be nice. How far is it from the airport to the center of the city?
It's about a half-hour drive
Look, John! What a lot of motorbikes in the streets!
Oh, yeah. That surprised me by the time I first came to VN
Motorbikes are our main means of transport. I go to school every day by bike.
Would you mind taking me around the city by bike?
No, of course not. But I have to ask someone else to get Peter, too
Peter, do you mind if Tam's friend gives us a ride around the city?
No, I don't mind. But I feel a little bit scared because the traffic is so heavy

OK. So we'll go on a sightseeing tour by bikes at weekend

Câu 4:

4.1/ Ta có: \(n_{NaCl}=2,5.0,4=1\left(mol\right)\)

\(\Rightarrow m_{NaCl}=1.58,5=58,5\left(g\right)\)

4.2/ Ta có: \(n_{Zn}=\dfrac{13}{65}=0,2\left(mol\right)\)

a, PT: \(Zn+2HCl\rightarrow ZnCl_2+H_2\)

_____0,2___________0,2____0,2 (mol)

b, \(V_{H_2}=0,2.22,4=4,48\left(l\right)\)

c, \(m_{ZnCl_2}=0,2.136=27,2\left(g\right)\)

Bạn tham khảo nhé!

\(\dfrac{2020}{2019}>\dfrac{2019}{2020}\Rightarrow0< a< 1\)

\(log_ba< 1\Rightarrow b>1\)

\(P=log_b^2a+log_b^22-\dfrac{m^2log_2b}{log_2a}+2\left(log_ba-2log_b2\right)-\dfrac{4^{ab^2}-2m.2^{ab^2}}{log_ba}\)

\(=log_b^2a+log_b^22+2log_ba-4log_b2-\dfrac{4^{ab^2}-2m.2^{ab^2}+m^2}{log_ba}\)

\(=\left(log_ba+1\right)^2+\left(log_b2-2\right)^2+\dfrac{\left(2^{ab^2}-m\right)^2}{-log_ba}-5\ge-5\)

Dấu "=" xảy ra khi: \(\left\{{}\begin{matrix}log_ba=-1\\log_b2=2\\2^{ab^2}=m\end{matrix}\right.\)

\(\Leftrightarrow\left\{{}\begin{matrix}a=\dfrac{1}{\sqrt{2}}\\b=\sqrt{2}\\m=2^{ab^2}=2^{\sqrt{2}}\end{matrix}\right.\)

Sau khi tính lại thì không có đáp án nào đúng :(

Câu 96: D. AB > CD (do AB là đường kính; CD là dây).

Câu 97: A. IC = ID (do CD \(\perp\) AB; CD là dây; AB là đường kính).