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Question Number 143751 by help last updated on 17/Jun/21

	Answered by TheHoneyCat last updated on 17/Jun/21

	$let R_{0} = r$ $I will right R_{i j k} for the total resistance of i, j and k . . .$ $R_{34} = \frac{R_{3} R_{4}}{R_{3} + R_{4}}$ $R_{234} = R_{2} + R_{34}$ $R_{1234} = \frac{R_{1} R_{234}}{R_{1} + R_{234}} = \frac{R_{1} (R_{2} + R_{34})}{R_{1} + R_{2} + R_{34}} = \frac{R_{1} (R_{2} + \frac{R_{3} R_{4}}{R_{3} + R_{4}})}{R_{1} + R_{2} + \frac{R_{3} R_{4}}{R_{3} + R_{4}}}$ $R_{012345} = R_{0} + R_{5} + \frac{R_{1} R_{2} (R_{3} + R_{4}) + R_{1} R_{3} R_{4}}{(R_{3} + R_{4}) (R_{1} + R_{2}) + R_{3} R_{4}}$ $R_{012345} = \frac{(R_{0} + R_{5}) ((R_{3} + R_{4}) (R_{1} + R_{2}) + R_{3} R_{4}) + R_{1} R_{2} (R_{3} + R_{4}) + R_{1} R_{3} R_{4}}{(R_{3} + R_{4}) (R_{1} + R_{2}) + R_{3} R_{4}}$ $and I = \frac{δ}{R_{012345}} = \frac{δ (R_{3} + R_{4}) (R_{1} + R_{2}) + δ R_{3} R_{5}}{(r + R_{5}) ((R_{3} + R_{4}) (R_{1} + R_{2}) + R_{3} R_{4}) + R_{1} R_{2} (R_{3} + R_{4}) + R_{1} R_{3} R_{4}}$ $please do forgive me for not computing the values$ $I^{'} m too tired to keep on .$ $≎ ∙ ($
	Commented by Ar Brandon last updated on 18/Jun/21
	Vous êtes merveilleux. Heureux de vous avoir parmi nous, monsieur��
	Commented by Dwaipayan Shikari last updated on 18/Jun/21


	Commented by Ar Brandon last updated on 18/Jun/21
	Je vous ai longtemps observé et vos différentes solutions aux exercices envoyés dans ce forum. Bravo !
	Commented by TheHoneyCat last updated on 18/Jun/21
	Merci, que de compliments. Mais il n'y a rien qui le mérite sur cette question. J'avais juste beaucoup trop de temps à perdre.��
	Commented by TheHoneyCat last updated on 18/Jun/21
	Non, je suis en prépa MP, et je ne voulais juste pas aller me coucher. �� Si j'avais été un vrai physicien, j'aurais précisé que r<<R5 ce qui aurait un peu simplifié le calcul. Et surtout, je n'aurai pas oublié de faire l'application numérique.
	Commented by ArielVyny last updated on 18/Jun/21

	vous êtes physicien?
	Commented by Dwaipayan Shikari last updated on 18/Jun/21

	$T r a n s l a t e!!$
	Commented by TheHoneyCat last updated on 18/Jun/21

	$W e l l, s i n c e i t i s a s k e d s o n i c e l y .$ $I w a s v e r y n i c e l y c o m p l i m e n t e d .$ $I a n s w e r e d i t {w a s}^{'} n t m u c h$ $I w a s t h e n a s k e d i f I h a p p e d t o b e a p h y s i c i s t .$ $I s a i d I {w a s}^{'} n t .$ $I a l s o m a d e t h e f o l o w i n g j o k e :$ $O n e c o u l d h a v e g u e s s e d i t,$ $f o r I f o r g o t t o m e n t i o n t h a t r ≪ R_{5}$ $a n d a l s o f o r g o t t o g i v e t h e n u m e r i c a l r e s u l t$ $t w o u n f o r g i v a b l e m i k t a k e s a r e a l p h y s i c i s t w o u l d n o t d o .$ $S o r r y t h i s m a d e y o u p a n i c,$ $h a d i t b e e n a u s e f u l l i n f o r m a t i o n I w o u l d n a t u r a l y h a v e t r a n s l a t e d i t$ $b u t a s y o u c a n s e e, {i t}^{'} s j u s t c h a t t i n g . . .$ $; ∙)$
	Commented by Dwaipayan Shikari last updated on 18/Jun/21

	$A c a t s l e e p s 16 - 20 h o u r s i n a d a y . T h u s t h a t c a t$ ${d o e s n}^{'} t g e t t i m e t o l e a r n F r e n c h . Y o u a r e$ $H o n e y c a t a n d i a m s l e e p y c a t$
	Commented by Ar Brandon last updated on 18/Jun/21
	Hahaha ! তুমি মজার
	Commented by Ar Brandon last updated on 18/Jun/21

	😂😂তারা এখনও বুঝতে পারে। তবে এটি আরও কিছু প্রচেষ্টা দাবি করবে।
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