Test your visual acuity with this challenging spot the difference game. Can you identify the 3 discrepancies?
- 1 Test Your Visual Acuity by Finding 3 Differences in This Spot the Difference Game
- 2 Test Your Visual Acuity by Finding 3 Differences in This Spot the Difference Game – Solution
- 3 Solve 65÷5×9+1-2
- 4 48÷2x(4+11)=?
- 5 Equate 840÷30×6+3
- 6 Solve 28÷4×9+1-3
- 7 97659=9, 65482=7, 23112=?
- 8 If 20=1, 123=2, 3432=?
Test Your Visual Acuity by Finding 3 Differences in This Spot the Difference Game
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Test Your Visual Acuity by Finding 3 Differences in This Spot the Difference Game – Solution
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Begin by performing the division: 65 ÷ 5 equals 13. Then, move on to multiplication: 13 x 9 equals 117. Adding 1 to 117 gives us 118, and finally, subtracting 2 from 118 yields the answer of 116. Thus, the equation 65 ÷ 5 x 9 + 1 – 2 equals 116.
This equation: 48 ÷ 2 x (4 + 11). Your task is to swiftly navigate through the order of operations and uncover the final result. To tackle this equation, follow the sequence of operations. First, compute the addition within the parentheses: 4 + 11 equals 15. Then, move on to the division: 48 ÷ 2 equals 24. Finally, perform the multiplication: 24 x 15 equals 360. So, the result of the equation 48 ÷ 2 x (4 + 11)=360.
To solve this equation, follow the sequence of operations. Begin by performing the division: 840 ÷ 30 equals 28. Then, move on to the multiplication: 28 x 6 equals 168. Finally, add 3 to 168, resulting in the final answer of 171. Thus, the equation 840 ÷ 30 x 6 + 3 equals 171.
To solve this equation, adhere to the sequence of operations. Begin with division: 28 ÷ 4 equals 7. Then, move on to multiplication: 7 x 9 equals 63. Adding 1 to 63 yields 64, and finally, subtracting 3 from 64 gives us the answer of 61.
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.
If 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.
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