SOLUTION: Compute the sum (a +(2n+1)d)^2- (a + (2n)d)^2 +(a + (2n-1)d)^2 - (a+(2n-2)d)^2 + ... + (a+d)^2 - a^2 I don't understand, can you explain in detail?

Algebra.Com
Question 1168370: Compute the sum (a +(2n+1)d)^2- (a + (2n)d)^2 +(a + (2n-1)d)^2 - (a+(2n-2)d)^2 + ... + (a+d)^2 - a^2
I don't understand, can you explain in detail?

Answer by ikleyn(52810)   (Show Source): You can put this solution on YOUR website!
.

Hello, I just solved for you a TWIN problem under this link

https://www.algebra.com/algebra/homework/Sequences-and-series/Sequences-and-series.faq.question.1168361.html

https://www.algebra.com/algebra/homework/Sequences-and-series/Sequences-and-series.faq.question.1168361.html

explaining the solution in all details.


If after that you do not understand the solution of the current problem, it means that EITHER you are in wrong class
OR you do not want / (do not able) to work on your own.


Also, I expected to get your THANKS for my previous solution/ my work / my teaching, but got nothing.

Let me tell you that such a behavior is far beyond the boundaries of my understanding.



RELATED QUESTIONS

(a) Compute the sum:101^2 - 97^2 + 93^2 - 89^2 + ...+ 5^2 - 1^2. (b) Compute the sum... (answered by ikleyn)
What is the nth term of the arithmetic sequence? 7, 5, 3, 1, … A. –2n B. 7 – 2n... (answered by richwmiller)
Find the first five terms in sequences with the following nth terms a.2n^2+2 b. 6n+2 (answered by KMST)
What is the closed linear form for this sequence given a1 = 14 and an + 1 = an - 2? A)... (answered by MathLover1)
(2n+2)(2n-2) (answered by pradhyumna.kumar@gmail.com)
if n is an odd integer, which expression always represents an odd integer? (A) (2n - (answered by Alan3354)
Which expression is NOT equivalent to 4(sqrt 4n^2)? a. (4n^2)^1/4 b. 2n^1/2 c.... (answered by Theo)
Which equation describes the sequence? 9,11,13,15,...? A)t=2n+7 B)t=2n+9 C)t= -2n+9... (answered by Boreal,ikleyn)
what is the 7th term of the geometric sequence 8,4,2,1,...,8/2n-1. A.16 B.1/4 C. 1/8 (answered by Jc0110)