Let’s see if you can find the different one in 10 seconds!

Let’s see if you can find the different ones in 10 seconds!

You can test your brain with a variety of puzzles of varying difficulty, battle in your knowledge arena, and win by finding the answers to start your fun-filled path. Embark on an enjoyable journey to test your brain power with a variety of puzzles of varying difficulty, compete in the arena of your knowledge, and win by uncovering the answers. For your convenience, the answer is at the end.

To make it easier for you to understand, the answers are provided at the end of each puzzle. Now, focus the image a little; your incredible question is shown below. Take a few seconds to jot down this question and think about it. You can keep a pen and paper nearby, or use an iPad if you prefer to solve this puzzle. The answer might be a little challenging, but if you can figure out the trick in the question, you can solve it in under a minute. Now, focus on the image; your brain activation question can be found in the image below.

In NEWSTARS Education you will encounter a world of brain teasers with mysterious riddles and fascinating puzzles.

Let's see if you can find the different ones in 10 seconds!

Let’s see if you can find the different ones in 10 seconds! – solution

How is the question stated in the above paragraph? For some of them, this may be difficult. But if you discover the trick in the above question, your eyes will not see the difficulty. If you haven’t found the answer yet, try the solution to the above question again. oh! It’s okay.. If you still can’t find the answer after trying a lot, don’t worry. Calm down; the answer is given at the end of this article.

Now you can understand the essence of this answer. You are smart enough and smart enough to have figured out the answer. Then, cross-check your answers with the solutions we have given in this passage. If you find the correct answer, you can clap once.

Let's see if you can find the different ones in 10 seconds!

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Balanced equation 36-42÷2+1-60÷30=?

Equation 36 subtracts 42 divided by 2, then adds 1 and subtracts 60 divided by 30. Can you find the answer with this series of math operations?

Answer: Let’s break this equation down step by step. First, 42 divided by 2 equals 21. Subtract this result from 36 to get 15. Add 1 to make the calculation 16, and finally, subtract 60 and divide by 30 (which is 2) to get the final answer of 36-42÷2+ 1-60÷30= 36-21+1-2= 14.

Equal to 650÷5×2+10

The expression 650 is divided by 5, then multiplied by 2, and finally 10 is added. Can you solve this equation and find the result?

Answer: Let’s solve the equation step by step. First, 650 divided by 5 equals 130. Multiply 130 by 2 to get 260. Add 10 to 260 to get the final answer 650÷5×2+10 = 130×2+10 = 270.

Looking for the answer to 1+4=5, 2+5=12, 3+6=21, 8+11=?

The pattern is set: 1+4 equals 5, 2+5 equals 12, and 3+6 equals 21. Now, the mystery deepens: What does 8+11 translate into in this sequence?

Answer: Uncover the pattern in this puzzle. In the first equation, 1+4 translates to 1 plus the product of 4 and 1 (the first term), which gives us 5. Applying the same pattern, 8+11×8 (first term) = 8+88 = 96.

Can you solve this problem 9+5=9, 7+4=5, 18+11=?

The sequence starts: 9+5 equals 9, 7+4 equals 5. The mystery deepens further: What does 18+11 lead to in this interesting sequence?

In the first equation, 9+5 can be broken down into the sum of 9 minus 5 and 9 plus 5, giving us 4 and 14 respectively. Adding these components together we get 9. Likewise, 18+11 is deconstructed into 18 minus 11 and 18 plus 11, resulting in 7 and 29. Combining these values, we get 7+2+9, which equals 18.

Determine the answer to this equation: 87+94=20, 57+83=17, 39+21=?

Start of series: 87+94 equals 20, 57+83 equals 17. As the puzzle unfolds, the question arises: What does 39+21 lead to in this puzzling sequence?

Dive into the complex calculations of this pattern. In the initial equation, 87+94 is broken down into the sum of 8 plus 7 and 9 minus 4, giving us 15 and 5 respectively. After combining, we get 20. Likewise, 39+21 is deconstructed into 3 plus 9 and 2 minus 1, resulting in 12 and 1. After combining these values, we get 13.

Try to solve this problem 1111=5, 2222=24, 3333=93, 4444=?

Start of sequence: 1111 converts to 5, 2222 converts to 24, 3333 converts to 93. As the mystery deepens, the question arises: What number transformations does 4444 contain in this complex sequence?

1111=(1x1x1x1)+(1+1+1+1)=1+4=5

2222=(2x2x2x2)+(2+2+2+2)=16+8=24

3333=(3x3x3x3)+(3+3+3+3)=81+12=93

4444=(4x4x4x4)+(4+4+4+4)=256+16=272

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