Very easy! The answer is obviously 75. Here's why:
(a) 6x5=30, substitute in the quadratic expression:
then divide by -210, get 41
(b) 7+2=9, substitute in the quadratic expression:
then divide by -210, get 51
(c) 2+2=4, substitute in the quadratic expression:
then divide by -210, get 2
(d) 5x5=25, substitute in the quadratic expression:
then divide by -210, get 75
Simple, huh? Perfectly logical! J
Edwin
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If 6×5 = 41 , 7+2 = 51 , 2+2= 2 then 5×5 = ?
~~~~~~~~~~~~~~~~~~~~~
I will apply another logical imitation to get another solution for this puzzle.
Why I so inclined to get another/different solution ? - Because we all love variety.
In this problem, they want you find the result of the operation " 5×5 ".
As the base, we will use the given operation 6×5 = 41.
+---------------------------------------------------------------+
| We will not use two other operations 7+2 = 51 , 2+2= 2, |
| since they use the addition sign, while we are interested |
| in the multiplication sign. Therefore, we ignore |
| 7+2 = 51 , 2+2= 2, as they are irrelevant, |
| and concentrate/focus on the unique operation 6×5 = 41, |
| since it is only relevant to our goal. |
+---------------------------------------------------------------+
We notice that 6×5 = 41 produces the same output value as traditional 6 + 5 + 6*5 = 41.
So, following this notice, we interpret operation a×b as traditional a + b + ab.
Now we apply this fundamental rule to compute 5×5 = ?
We get 5×5 = 5 + 5 + 5*5 = 10 + 25 = 35.
At this point, the solution to this puzzle is complete, and we get the
ANSWER. ? = 35. J
.devloS <<<---=== it should be read from right to left.
-------------------------
Acknowledge.
In this my solution, I followed the logical imitation, similar to
and firstly discovered and developed by Edwin in his post
https://www.algebra.com/algebra/homework/equations/Equations.faq.question.1208181.html
Also, everywhere as possible, I tried to maintain a humoristic style of Edwin's writing
in the referred post, so I hope it will be funny and you will smile, if you read to the end.
Nothing else is required from a puzzle, as to smile at the end.
/////////////////
Thanks to Alan for pointing the meaningless of this "problem".