$a\big)$

$ZnO+H_2\xrightarrow{t^o}Zn+H_2O$

$CuO+H_2\xrightarrow{t^o}Cu+H_2O$

$b\big)$

$n_{H_2}=\frac{3,92}{22,4}=0,175(2)$

Theo PT: $n_{H_2O}=n_{H_2}=0,175(mol)$

$\to y=m_{H_2O}=0,175.18=3,15(g)$

BTKL:

$m_M+m_{H_2}=m_N+m_{H_2O}$

$\to m_N=14,1+0,175.2-3,15=11,3(g)$

$\to x=11,3(g)$

Ai cho mình đề thì bất cứ khi nào gặp câu trả lời mình cũng k đúng hết .

Ý của mình là k đúng cho bạn nào cho mình đề á

bai đâu b

làm hộ mk đi

ta có:

a+b=3x(a-b)

a+b=3a-3b

3a-a=3b+b

2a=4b

=>a=2b

=>a+b=3b=2a/b

3b^2=2a

3/2b^2=a

3/2=2b/b^2

3/2=2/b

=>b=2x2:3=4/3

a=2x4/3=8/3

k giùm cị nha!

https://download.vn/bo-de-thi-hoc-ki-1-lop-1-35836

đây mới đúng 

https://vndoc.com/22-de-thi-hoc-ki-1-mon-toan-lop-7-103362

bai kho wa zay ban oi

mình k biết làm nhưng bạn thử gõ lên google thử xem ! biết đâu sẽ có đấy :)

Vd5:

a: \(cos42^0=\sin\left(90^0-42^0\right)=\sin48^0\)

\(cos67^0=\sin\left(90^0-67^0\right)=\sin23^0\)

Ta có: \(23^0<30^0<38^0<48^0<75^0\)

=>Sin23<sin30<sin38<sin48<sin 75

=>cos67<sin30<sin38<cos42<sin75

b: \(\cot49^0=\tan\left(90^0-49^0\right)=\tan41^0\)

\(\cot50^0=\tan\left(90^0-50^0\right)=\tan40^0\)

Ta có: 25<27<40<41<80

=>tan25<tan27<tan40<tan41<tan80

=>tan25<tan27<cot49<cot50<tan80

Vd6:

a: \(\sin^2a+cos^2a=1\)

=>\(cos^2a=1-0,8^2=1-0,64=0,36=0,6^2\)

=>cosa=0,6

tan a=sin a/cosa

=0,8/0,6

=4/3

cot a=cosa/sin a

=0,6/0,8=3/4

b: \(\sin^2a+cos^2a=1\)

=>\(\sin^2a=1-0,6^2=1-0,36=0,64\)

=>sin a=0,8

tan a=sin a/cosa

=0,8/0,6

=4/3

cot a=cosa/sin a

=0,6/0,8=3/4

c: \(\tan a\cdot\cot a=1\)

=>\(\cot a=\frac13\)

\(1+\tan^2a=\frac{1}{cos^2a}\)

=>\(\frac{1}{cos^2a}=1+3^2=1+9=10\)

=>\(cos^2a=\frac{1}{10}\)

=>\(cosa=\frac{1}{\sqrt{10}}=\frac{\sqrt{10}}{10}\)

Ta có: \(\sin^2a+cos^2a=1\)

=>\(\sin^2a=1-\frac{1}{10}=\frac{9}{10}\)

=>\(\sin a=\frac{3}{\sqrt{10}}\)

d: \(\tan a\cdot\cot a=1\)

=>\(\tan a=\frac12\)

Ta có: \(1+\tan^2a=\frac{1}{cos^2a}\)

=>\(\frac{1}{cos^2a}=1+\left(\frac12\right)^2=1+\frac14=\frac54\)

=>\(cos^2a=\frac45\)

=>\(cosa=\frac{2}{\sqrt5}\)

\(\sin^2a+cos^2a=1\)

=>\(\sin^2a=1-\frac45=\frac15\)

=>\(\sin a=\frac{1}{\sqrt5}\)

Vd5:

a: \(cos42^0=\sin\left(90^0-42^0\right)=\sin48^0\)

\(cos67^0=\sin\left(90^0-67^0\right)=\sin23^0\)

Ta có: 23<30<38<48<75

=>sin23<sin30<sin38<sin48<sin75

=>cos67<sin30<sin38<cos42<sin75

b: \(\cot49^0=\tan\left(90^0-49^0\right)=tan41^0\)

\(\cot50^0=\tan\left(90^0-50^0\right)=\tan40^0\)

Ta có: 25<27<40<41<80

=>tan 25<tan 27<tan 40<tan41<tan80

=>tan 25<tan27<cot49<cot50<tan80

Vd6:

a: \(\sin^2a+cos^2a=1\)

=>\(cos^2a=1-0,8^2=1-0,64=0,36=0,6^2\)

=>cosa=0,6

\(\tan a=\frac{\sin a}{cosa}=\frac{0.8}{0.6}=\frac43\)

\(\cot a=\frac{1}{\tan a}=1:\frac43=\frac34\)

b: \(\sin^2a+cos^2a=1\)

=>\(\sin^2a=1-0,6^2=1-0,36=0,64=0,8^2\)

=>sin a=0,8

\(\tan a=\frac{\sin a}{cosa}=\frac{0.8}{0.6}=\frac43\)

\(\cot a=\frac{1}{\tan a}=1:\frac43=\frac34\)

c: \(\tan a\cdot\cot a=1\)

=>\(\cot a=\frac13\)

Ta có: \(1+\tan^2a=\frac{1}{cos^2a}\)

=>\(\frac{1}{cos^2a}=1+3^2=10\)

=>\(cos^2a=\frac{1}{10}\)

=>\(cosa=\frac{1}{\sqrt{10}}\)

Ta có: \(\sin^2a+cos^2a=1\)

=>\(\sin^2a=1-\frac{1}{10}=\frac{9}{10}\)

=>\(\sin a=\frac{3}{\sqrt{10}}\)

d: \(\tan a\cdot\cot a=1\)

=>\(\tan a=\frac{1}{\cot a}=\frac12\)

Ta có: \(1+\tan^2a=\frac{1}{cos^2a}\)

=>\(\frac{1}{cos^2a}=1+\left(\frac12\right)^2=\frac54\)

=>\(cos^2a=\frac45\)

=>\(cosa=\frac{2}{\sqrt5}\)

Ta có: \(\sin^2a+cos^2a=1\)

=>\(sin^2a=1-\frac45=\frac15\)

=>sin a=\(\frac{1}{\sqrt5}\)