Tried different combinations with simultaneous equations, but could not get the answer. Any easier way to get the answer.
this is my workout.
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1Your picture is very useful, you know $a+b$, $c+d$, $b+c$ and you need $a+d$, which is (from picture) $a+b + c + d - (b+c)$. – Atbey Aug 08 '18 at 10:13
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Hi Atbey, I worked out with your logic but unable to get the whole a+b+c+d.. Can you please elaborate on this one. – Dinesh Potluru Aug 08 '18 at 12:00
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Your history shows that you tend not to award points to people here that answer your questions. People here like getting acknowledgement for answering questions. If you don't reciprocate, why should they? – Jens Aug 08 '18 at 18:50
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@Jens, This is not fair, Plese check fairly before pointing out to anyone. I always gave Answer upvote/comment upvote if I find the answer/comment is correct, might be you are looking that I should upvote all the Answers and Comments and sorry that won't happens with anyone. – Dinesh Potluru Aug 13 '18 at 10:43