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find the sum of 21 + 12 + 6 + 3 + ... to 12 terms
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Looks like the difference between each term is less than the previous by a factor of 3: 12=21-3*3, 6=12-3*2, etc...
21+12+6+3+3+0-6-15-27-42-60-81 = -186 check my calculation for double proof
@ybarrap How would you put that into the equation? We're using Sn = n/2 (2(u1)+(n-1)d
Let's work it out: 21 + (21 - 3*3) + (21 - 3*3 - 3*2) + (21 - 3*3 - 3*2 - 3*1) + ... This does not have a common difference and so is not an arithmetic series where you can use that formula. I've worked out a double sum of this and think that @helpme1.2 's method is easier and appears correct.
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