Question

Solution for this question pls

Answer 1

I hope you understand

Answer 2

$\huge\mathfrak\red{Answer}$

$( \sin \alpha + \cos \alpha + 1)( \sin \alpha + \cos \alpha - 1) \sec \alpha \csc \alpha \\ \\ ({( \sin \alpha + \cos \alpha ) }^{2} - {1}^{2} ) \sec \alpha + \csc \alpha \\ \\ ( {sin }^{2} \alpha + {cos}^{2} \alpha + 2 \sin \alpha \cos \alpha - 1) \sec \alpha \csc \alpha \\ \\ (1 + 2 \sin \alpha \cos \alpha - 1) \sec \alpha \csc \alpha \\ \\ 2 \times \sin \alpha \cos \alpha (\sec \alpha \csc \alpha ) \\ \\ 2$

FORMULA USED

$( \sin \alpha + \cos \alpha + 1) \times ( \sin \alpha + \cos \alpha - 1) \\ is \: equal \: to \\ \\ ( {( \sin \alpha + \cos \alpha }^{2} - {1}^{2} )$