What is #7!#? Precalculus The Binomial Theorem Factorial Identities 1 Answer Shwetank Mauria Nov 17, 2017 #7! =7xx6xx5xx4xx3xx2xx1=5040# Explanation: #n!# for #ninNN# represents a product of all natural numbers, from #1# to #n# i.e. #n! =1xx2xx3xx4xx...............xxn# We also write this as #n! =nxx(n-1)xx(n-2)xx....xx3xx2xx1# Hence #7! =7xx6xx5xx4xx3xx2xx1=5040# Answer link Related questions What is a factorial? How do I find the factorial of a given number? How can the factorial of 0 be 1? How do I do factorials on a TI-84? What are factorials used for? What factorial equals 720? What is the factorial of 0? What is the factorial of 10? What is the factorial of 5? What is the factorial of 9? See all questions in Factorial Identities Impact of this question 8596 views around the world You can reuse this answer Creative Commons License