Flag 10 grade maths> help please! bitsat question:...
question mark

help please!
bitsat question:
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

shashank raom , 11 Years ago
Grade 12
anser 1 Answers
Yash Jain
The answer is 8484
See, the pattern is that, the final answer in just the repetition of a 2-digit number, so all we got to find is a 2-digit number.
Its just the simple addition. First we add up the numbers present at the bottom left of the square and we add the remaining two. If the first sum gets more than 9 than 1 is carried forward to the second sum. 
For the first square, the first sum is 7+2=9 and the other is 1+5=6. So we get the final answer as 6969. For the second square, the first sum is 7+5=12 so 2 remains and 1 is carried forward for the second sum. So the sencond sum is 4+3+1=8. Thus, the number we get is 8282.
SImilarly, third square, first sum 6+8=14 so 4 remains and 1 is carried forward. And second sum, 4+3+1=8. Hence the final answer is 8484.
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Last Activity: 11 Years ago
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