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A+3 = {a/(b+c) +1} + {b/(c+a) +1} + {c/(a+b) +1} = (a+b+c){1/(b+c) + 1/(c+a) + 1/(a+b)} = 7*7/10 -> A = 19/10
Yes. Thank you. 🙏⚘🙏
Enjoyed
blimey! just multiply the two equations together and you get A+3=49/10 ! job done A=19/10
For 19 coz my fav no.
1/(a+b) +1/(b+c) + 1/(c+a)=7/10> (a+b+c)/(a+b)+(a+b+c)/(b+c) + (a+b+c)/(c+a)= (a+b+c)*7/10=7*7/10=49/10>a/(b+c) +b/(c+a)+ c/(a+b) +3 =49/10>a/(b+c) + b/(c+a)+ c/(a+b) =49/10 -3=19/10
Very nice thank you.
Very easy ....solved in mid only
Bc
A+3 = {a/(b+c) +1} + {b/(c+a) +1} + {c/(a+b) +1}
= (a+b+c){1/(b+c) + 1/(c+a) + 1/(a+b)}
= 7*7/10
-> A = 19/10
Yes. Thank you. 🙏⚘🙏
Enjoyed
blimey! just multiply the two equations together and you get A+3=49/10 ! job done A=19/10
For 19 coz my fav no.
1/(a+b) +1/(b+c) + 1/(c+a)=7/10
> (a+b+c)/(a+b)+(a+b+c)/(b+c) + (a+b+c)/(c+a)
= (a+b+c)*7/10
=7*7/10=49/10
>a/(b+c) +b/(c+a)+ c/(a+b) +3 =49/10
>a/(b+c) + b/(c+a)+ c/(a+b) =49/10 -3=19/10
Very nice thank you.
Very easy ....solved in mid only
Bc