Find the product of the smallest and the largest prime numbers between 25 to 50.
Given:
The range of numbers is from 25 to 50.
Formula Used:
Identify prime numbers (numbers with exactly two distinct positive divisors) in the given range.
Solution:
The prime numbers between 25 and 50 are: 29, 31, 37, 41, 43, 47.
Smallest prime number in this range = 29
Largest prime number in this range = 47
Product = 29 × 47 = 1363
Final Answer
So the correct answer is (b)
English
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Which of the following prime number is common in two different sets of twin prime numbers ?
Find the product of the smallest and the largest prime numbers between 25 to 50.
The product of two prime numbers is 437. What is the smaller of the two numbers?
Let a, b, α and β be prime numbers. n is the number of ordered pairs of a and b where 2< a < b < 50 and b-a=2. Also, α and β are the least and the greatest prime numbers less than 50. What is the value of n(α+β)?
The number of prime numbers lying between 323 and 332 is:
The number of prime numbers having two digits in which the digits are also prime is
The number of prime numbers lying between 393 and 401, both included, is:
Suggested Test Series
Suggested Test Series
Which of the following prime number can be written as pq+1 where p, q are also prime numbers ?
Which of the following prime number is common in two different sets of twin prime numbers ?
Find the product of the smallest and the largest prime numbers between 25 to 50.
The product of two prime numbers is 437. What is the smaller of the two numbers?
Let a, b, α and β be prime numbers. n is the number of ordered pairs of a and b where 2< a < b < 50 and b-a=2. Also, α and β are the least and the greatest prime numbers less than 50. What is the value of n(α+β)?
The number of prime numbers lying between 323 and 332 is:
The number of prime numbers having two digits in which the digits are also prime is
The number of prime numbers lying between 393 and 401, both included, is:
