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Sub 505 (Easy)|   Number Properties|               
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edlc313
Is there a more efficient method than listing primes, adding them, and matching it to the answer choices?


I don't believe there is a more efficient method than the one Bunuel has demonstrated
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Question: What is the least integer that is a sum of three different primes each greater than 20 ?

(A) 69

(B) 73

(C) 75

(D) 79

(E) 83


This is a fairly easy question testing on the basic or very fundamental knowledge on Primes. :)

:idea: GMAT Track of Thought 1

What are Prime Numbers? :think:

A prime number (or a prime) is a positive integer greater than 1, that has exactly two distinct positive divisors(factors),1 and itself. The integer 1 is not considered a prime number since it has only one divisor, 1. The only even prime number is 2.
If I have to list out primes between 1-10 they would be { 2,3,5,7}

:idea: GMAT Track of Thought 2

Coming back to the question-
Three different primes, each greater than 20 would be the 3 immediate consecutive primes greater than 20 to minimize the sum.
They are 23,29,31
Sum of these primes = 23 + 29 + 31 =83

(option e)

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i got A as an answer because i thought that it is not mentioned that all 3 primes have to be distinct
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What is the least integer that is a sum of three different primes each greater than 20 ?

(A) 69

(B) 73

(C) 75

(D) 79

(E) 83
23 + 29 + 31 = 83, Answer must be (E)
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