Consecutive Numbers Product 110
Let the two consecutive natural numbers be n and n+1.
Their product is given as 110:
$ n \times (n+1) = 110 $
Finding the Consecutive Numbers
We need to find two consecutive natural numbers that multiply to 110. We can test pairs of consecutive numbers:
- Test $9 \times 10$: This equals 90, which is less than 110.
- Test $10 \times 11$: This equals 110, matching the required product.
The two consecutive natural numbers are 10 and 11.
Determining the Greater Number
The question asks for the greater of the two numbers found.
Comparing 10 and 11, the greater number is 11.
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2. (6)! + 1 is divisible by 7
Which of the above statements is/are correct ?
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If the sum S is divided by 60, what is the remainder ?
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