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For any integer P greater than 1, P! denotes the product of all the integers from 1 to P, inclusive. The value of 11! is closest to
which of the following powers of 10?
  • a)
    106
  • b)
    10
    7
  • c)
    108
  • d)
    109
  • e)
    1010
Correct answer is option 'B'. Can you explain this answer?
Verified Answer
For any integer P greater than 1, P! denotes the product of all the in...
Given:
  • For any positive integer P, P! = P(P-1)(P-2) . . . * 3* 2 * 1
    • Since 11 is a positive integer, 11! = 11*10*9*8*7*6*5*4*3*2*1
To Find: Which power of 10 is 11! The closest to?
Approach:
  1. To answer this question, we’ll use the principle of Estimation and Rounding
  2. In the first step, we’ll group the terms in the expression for 11! such that the product of 2 or more terms in a group is close to a multiple of 10.
  3. Then, we’ll round the products obtained in the first step to multiples of 10 and estimate the value of 11!
Working out:
Looking at the answer choices, we see that the correct answer is Option B
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For any integer P greater than 1, P! denotes the product of all the integers from 1 to P, inclusive. The value of 11! is closest towhich of the following powers of 10?a)106b)107c)108d)109e)1010Correct answer is option 'B'. Can you explain this answer?
Question Description
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