if S_a =cos(a)+sin(x+a) then ∫(S_1 /S_2 )−((x+S_1 )/(x−S


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Question Number 186214 by test1234 last updated on 02/Feb/23

$i f S_{a} = \cos (a) + \sin (x + a)$ $t h e n \int \frac{S_{1}}{S_{2}} - \frac{x + S_{1}}{x - S_{3}} d x = ?$
Commented by mr W last updated on 02/Feb/23

$c h e c k y o u r p o s t b e f o r e p u b l i s h i n g!$ $w h a t d o y o u m e a n w i t h y^{1} ?$
Commented by mr W last updated on 02/Feb/23

$a g a i n : s o m e b o d y g i v e s a l i k e t o a$ $q u e s t i o n w i t h o u t t o k n o w w h a t t h e$ $q u e s t i o n i s . t e r r i b l e!$
Commented by test1234 last updated on 02/Feb/23

$O h, t h i s i s a w e i r d q u e s t i o n .$ $I m a k e u p t h i s q u e s t i o n r a n d o m l y .$ $I l i k e d t h i s q u e s t i o n f o r t e s t .$ $I w i l l d e l e t e y^{1} a n d r e m a k e q u e s t i o n . I k n e w y^{1} {w o u l d n}^{'} t m a k e s e n s e, I t h o u g h t m a y b e t h e y {w o u l d n}^{'} t b e a b l e t o s o l v e i t . B u t I d i d n t c h a n g e y^{1} t h o u g h t .$
Commented by test1234 last updated on 02/Feb/23

$N o w y o u c a n s o l v e i t . I c h a n g e d t h i s p o s t .$
Commented by Frix last updated on 02/Feb/23

$I gave the answer but I changed this post .$ $Now you can change your post again . Then$ $I^{'} ll change mine . . .$
Commented by test1234 last updated on 02/Feb/23

$H o w y o u c h a n g e d ? W h a t d o y o u m e a n a b o u t t h i s . D o I c h a n g e p o s t a g a i n n o w ? B u t y o u d i d n t s h a r e t h e a n s w e r ?$
Commented by test1234 last updated on 02/Feb/23

$P l e a s e s o m e o n e a n s w e r!$
Commented by test1234 last updated on 02/Feb/23

$W h e r e i s y o u r a n s w e r! P l e a s e s o m e o n e a n s w e r t o t h i s p o s t .$
Commented by Frix last updated on 02/Feb/23

$I shared the answerin above comment but$ $obviously you were not fast enough to see$ $it before I changed that comment . This is$ $a commonly known problem with randomly$ $changing random questions . . .$
Commented by test1234 last updated on 03/Feb/23

$Ok, then give now answer .$
Commented by test1234 last updated on 03/Feb/23

$P l e a s e r e g i v e t h e a n s w e r! O r I r e p o s t t h i s q u e s t i o n .$
Commented by test1234 last updated on 03/Feb/23

$I c a n n o t d e l e t e!$
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