What are the first four terms of the sequence represented by the expression #n(n-1)-5#?

2 Answers
Jun 16, 2016

#-5, -3, 1, 7#

Explanation:

In sequences, n gives the position of the term.
For the first term, n = 1, for the second term, n=2 and so on.

If #n =1, "substituting gives:" 1(1-1) -5 = 0-5 = -5#
#n = 2 rArr 2(2-1)- 5= 2-5 = -3#
#n = 3 rArr 3(3-1) -5 = 6-5 = 1#
#n = 4 rArr 4(4-1) -5 = 12-5 = 7#

Jun 16, 2016

-5, -5, -3, 1

Explanation:

Put gradually natural numbers in n so,
if you put n=0 then the expression value is
#0(0-1)-5=-5#

if you put n=1 then the expression value is
#1(1-1)-5=-5#

if you put n=2 then the expression value is
#2(2-1)-5=-3#

if you put n=3 then the expression value is
#3(3-1)-5=1#