Only 1% Of Genius Can Find the Word Given among Giver in 20 Secs

This one’s for the true geniuses! Only 1% can succeed in finding the word ‘Given’ amidst ‘Giver’ in just 20 seconds. Are you part of this elite group? Take the challenge!

Only 1% Of Genius Can Find the Word Given among Giver in 20 Secs 

You may begin your fun-filled path by testing your brain with various puzzles available with varying trickiness, battle in your stadium of knowledge, and win by finding the answers. Embark on an enjoyable journey of testing your brain’s capabilities with a variety of puzzles of varying difficulties, competing in your knowledge arena, and emerging victorious by uncovering the answers. For your convenience, answers are present at the end. 

To make it easier for you, the answers are provided at the end of each puzzle. Now, take a look at the image with a brief amount of focus; your mind-boggling question is presented in the image below. Take a few seconds to note the question and ponder it carefully. You can keep a pen and paper next to you, or if you prefer, use an iPad to solve the puzzle. The answer might be a little challenging, but if you can identify the trick in the question, you could solve it in under a minute. Now, look at the image with a brief concentration; your brain-activating question is available in the below image. 

Discover the joy of unravelling brain teasers on Fresherslive, a delightful pastime for the curious mind. Each puzzle you solve is a step closer to mastering the art of critical thinking

Only 1% Of Genius Can Find the Word Given among Giver in 20 Secs

Only 1% Of Genius Can Find the Word Given among Giver in 20 Secs- Solution

How was the question in the above passage phrased? It might have been hard for some of them. But if you discover the trick in the above question, your eyes will not see the difficulty. Once, try the solution again for the above question if you have yet to find out. Oh! It’s Ok.. If you cannot find the answer after a lot of effort, don’t worry. Calm down; the answer is given at the end of this passage. 

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You can now learn the essence of this answer. You are smart enough and intelligent enough to have found the answer. Then, cross-check your answer once with our solution given in this passage. If you have found the correct answer, you can clap once.

Only 1% Of Genius Can Find the Word Given among Giver in 20 Secs

Balance the equation 97659=9, 65482=7, 23112=?

Delve into the pattern: In the first equation, 97659 is ingeniously calculated as the sum of its digits: 9 + 7 + 6 + 5 + 9 equals 36, which further simplifies to 3 + 6, yielding 9. Following the same pattern, for 23112, summing up its digits results in 2 + 3 + 1 + 1 + 2, so 97659=9, 65482=7, 23112=9. 

Find the answer for this 20=1, 123=2, 3432=?

In the first equation, 20 is ingeniously calculated as (2 + 0) divided by 2, yielding 1. Following the same logic, for 123, it’s calculated as (1 + 2 + 3) divided by 3, resulting in 2. Extending this rule, for 3432, it’s calculated as (3 + 4 + 3 + 2) divided by 4, leading to the answer of 3.

Can you crack this problem 4+2=6, 4+4=14, 4+6=?

In the first equation, 4 added to 2 is calculated as 4 multiplied by 2 minus 2, which results in 6. Following the same rule, for 4 added to 6, it’s calculated as 4 multiplied by 6 minus 2, yielding the answer of 4+6 = 4×6-2 = 24-2 = 22. 

Determine the answer for this equation 9+1=91, 8+2=75, then 7+3=?

Dismantle the pattern: In the first equation, 9 added to 1 is ingeniously calculated as 9 squared plus 1 plus 9, leading to 91. Continuing the pattern, for 7 added to 3, it’s calculated as 7 squared plus 3 plus 9, resulting in the answer of 61. 

Can you Solve this  5=20, 4=12, 3=6, then 2=?

5 equals 20, 4 equals 12, and 3 equals 6. Now, the riddle deepens: what does 2 translate to within this captivating sequence? Delve into the pattern: In the first equation, 5 is elegantly transformed into 5 multiplied by 5 minus 5, resulting in 20. Following the same rule, for 2, it becomes 2 multiplied by 2 minus 2, yielding the answer of 5=20, 4=12, 3=6, then 2=2.

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