Math, asked by junaidhkd1895, 1 year ago

IF
A+B+C=13
C+D+E=13
E+F+G=13
G+H+I=13
Then the value of E ?; IF; A+B+C=13; C+D+E=13; E+F+G=13; G+H+I=13; Then the value of E ?

Answers

Answered by Anonymous
17
It's a type of mathematical riddle in which you have to predict the value of different letters,

The secret lies in taking up the value of just the last letter from the previous equation,

Well,

It's hit or miss type of situation,

I have tried many ways,

I end up on,

A + B + C = 13 = 6 + 5 + 2

Where,

A = 6

B = 5

C = 2

Then,

C + D + E = 13 = 2 + 7 + 4

Where,

C = 2,

D = 7,

E = 4

Again,

E + F + G = 13 = 4 + 8 +1

Where,

E = 4

F = 8

G = 1

And,

G + H + I = 13 = 1 + 3 + 9

Where,

G = 1

H = 3

I = 9

So, from above ⤴ we can clearly observe the value of E = 4.

amitnrw: You can add all equation and you will get (A + B + ...+H + I)+(C+F+G) = 52 while (A + B + ...+H + I = 45) so C + F + G = 52-45 = 7 so C , F & G could be 1 , 2 & 4 and E +C and E +G >3 as D & F < 10 so only possible value of E from 1 . 2 & 4 is 4 .
Anonymous: yes correct ✔☺ you answer this question when the other answer is deleted ✔
amitnrw: Sure
Pbhai1234: That's not a logic man...so tipical way better than that Just add 2nd and first and then add it...
Anonymous: every question has two approaches ✔ that's why I answered like this one ☺
Pbhai1234: Yup! but i was just telling a even smaller approach for it :-)
Anonymous: thank you for your valuable feedback ❤
Pbhai1234: ( ͡ ͜ʖ ͡ )
Answered by amitnrw
9

A+B+C=13

C+D+E=13

E+F+G=13

G+H+I=13

Here A to I are 1 to 9 distinct numbers

lets add all 4 equations

A+B+C+C+D+E+E+F+G+G+H+I=13+13+13+13

=>A+B+C+D+E+F+G+H+I +C+E+G = 52

A to I are 1to 9

so sum of first 9 natural numbers

= (9/2)(9+1) = 45

=> 45 + C+E+G = 52

=> C+E+G = 7

7 can be obtained by

1 + 2 + 4

now

C+D+E=13

E+F+G=13

C+E>3 as D<10

E+F>3 as F<10

Both the equation will satisfy in case of E = 4

so answer of the question= 4


Anonymous: bhut khoob bhaiyaa ❤
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