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Xét tứ giác MNPQ ta có:
\(\widehat{M}+\widehat{N}+\widehat{P}+\widehat{Q}=360^o\) (tổng các góc trong tam giác)\
\(\widehat{M}:\widehat{N}:\widehat{P}:\widehat{Q}=1:2:3:4\\ =>\dfrac{\widehat{M}}{1}=\dfrac{\widehat{N}}{2}=\dfrac{\widehat{P}}{3}=\dfrac{\widehat{Q}}{4}\)
Áp dụng tính chất dãy tỉ số bằng nhau ta có:
\(\dfrac{\widehat{M}}{1}=\dfrac{\widehat{N}}{2}=\dfrac{\widehat{P}}{3}=\dfrac{\widehat{Q}}{4}=\dfrac{\widehat{M}+\widehat{N}+\widehat{Q}+\widehat{Q}}{1+2+3+4}=\dfrac{360^o}{10}=36^o\\ =>\widehat{M}=36^o\\ =>\dfrac{\widehat{N}}{2}=36^o=>\widehat{N}=72^o\\ =>\dfrac{\widehat{P}}{3}=36^o=>\widehat{P}=108^o\\ =>\dfrac{\widehat{Q}}{4}=36^o=>\widehat{Q}=144^o\)
Vì: \(\widehat{M}+\widehat{Q}=36^o+144^o=180^o\) => MN//PQ => MNPQ là hình thang
\(IF\) \(you\) \(are\) \(lazy\) \(to\) \(learn\) \(lessons\),\(you\) \(will\) \(always\) \(get\) \(bad\) \(marks\)
\(n_{Al}=\dfrac{27.1000}{27}=1000\left(kmol\right)\)
\(Al_2O_3\xrightarrow[criolic]{đpnc}2Al+3O_2\)
500<------1000 (kmol)
\(m_{Al_2O_3\left(lý.thuyết\right)}=500.102=51000\left(kg\right)\)
H% = 85% => \(m_{Al_2O_3\left(thực.tế\right)}=\dfrac{51000.100\%}{85\%}=60000\left(kg\right)=60\left(tấn\right)\)

\(5,8a^3\left(a-b\right)-27\left(a-b\right)\\ =\left(a-b\right)\left(8a^3-27\right)\\ =\left(a-b\right)\left(2a-3\right)\left(4a^2+6a+9\right)\\ 6,27\left(a+b\right)-a^3\left(a+b\right)\\ =\left(a+b\right)\left(27-a^3\right)\\ =\left(a+b\right)\left(3-a\right)\left(9+3a+a^2\right)\\ 7,8a^3\left(2a-3b\right)+27\left(2a-3b\right)\\ =\left(2a-3b\right)\left(8a^3+27\right)\\ =\left(2a-3b\right)\left(2a+3\right)\left(4a^2-6a+9\right)\)