245sin

Bạn giải từng bước hộ mik đc ko

mik hay milk

\(D=\cos45^0\cdot\cos^223^0+\sin45^0\cdot\cos^267^0\)

\(=\dfrac{\sqrt{2}}{2}\left(\cos^223^0+\cos^267^0\right)\)

\(=\dfrac{\sqrt{2}}{2}\)

\(B=\sin^247^o\times\cos45^o+\sin45^o\times\cos^247^o\)
\(B=\sin^247^o\times\cos45^o+\cos45^o\times\cos^247^o\)
\(B=\cos45^o\left(\sin^247^o+\cos^247^o\right)\)
\(B=\cos45^o.1=\cos45^o\)

\(gi\text{ỏi}-qu\text{á}-nh\text{ỉ}\)

Thanks :) <3

giúp mình đi!!

\(\sin^225^o+\sin^265^o-\tan35^o+\cot55^o-\frac{\cot32^o}{tan58^o}\)

\(=\cos^265^o+\sin^265^o-\cot55^{^{ }o}+\cot55^o-\frac{\tan58^o}{\tan58^o}\)

\(=1-0-1\)

\(=0\)

nhớ k cho mik nha ^^

Ta có \(\cot\alpha=\tan\beta\) ; \(\cos^2\alpha+\sin^2\alpha=1\)

Khi đó \(-\frac{\cot58^{\text{o}}+\tan27^{\text{o}}}{\cot63^{\text{o}}+\tan32^{\text{o}}}+1=\frac{-\cot58^{\text{o}}-\tan27^{\text{o}}+\cot63^{\text{o}}+\tan32^{\text{o}}}{\cot63^{\text{o}}+\tan32^{\text{o}}}\)

\(=\frac{\left(\tan32^{\text{o}}-\cot58^{\text{o}}\right)+\left(\cot63^{\text{o}}-\tan27^{\text{o}}\right)}{\cot63^{\text{o}}+\tan32^{\text{o}}}=0\)

=> \(\frac{\cot58^{\text{o}}+\tan27^{\text{o}}}{\cot63^{\text{o}}+\tan32^{\text{o}}}=1\)

=> \(\cos^255^{\text{o}}-\frac{\cot58^{\text{o}}+\tan27^{\text{o}}}{\cot63^{\text{o}}+\tan32^{\text{o}}}=\cos^255^{\text{o}}-1=-\sin^255\) 

\(A=sin^225+cos^2\left(90-65\right)-tan35+tan\left(90-55\right)-\frac{cot32}{cot\left(90-58\right)}\)

\(=sin^225+cos^225-tan35+tan35-\frac{cot32}{cot32}\)

\(=1-0-1=0\)

Hình như sai đề?