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What is the sum of the multiples of 3 between 3 and 999, inclusive?
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n = 333 \[\large Sum = \frac{333}{2}(3 + 999)\]
3n = 999 n = 333...
for the first thing you told me to solev i got 5511
\[\large Sum = \frac{333}{2}(3 + 999)\]
and i got 166,833 for the second one
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Solve this thing..
Yes second one is right..
so thats the answer?
3 + 6 + 9 + ........................+ 999 a = 3 d= 3 and last term is 999: 999 = 3 + (n-1)(3) 999 = 3n n = 333.. So use this: \(\large Sum=\frac{333}{2}(3+999)\)
Why?? Do you have any doubt in that??
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no.... i have to know the answer obviously thats why
before i put it down and its wrong
That is the right answer..
ohk great! thanks so much!
Welcome..
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