Express the sum using summation notation. Use the lower limit of summation given and k for the index of summation 6+9+12+15+...+45
@Soccergurl2002
r u there
plz give me medal if i helped
soryry i didnt see ur response
u mean u did'nt understand?
the correct answer is \[\sum_{14}^{3k+3}\] i just dont know how they got it
oh i mean 14 is on the top, and k=1 is on the bottome and to the right is 3k+3
ok now wait that's same as what i have said let me tell u now
ok
14 is total number of terms between 6 and 45 ok
\[\sum_{k=1}^{14}3k+3\] that would be the correct answer , why 14?
u would have \[\sum_{1}^{14}(3k+3) \] for k =1 6 for k=2 9 for k=3 12 . . . . for k=14 45 \[\sum_{a}^{b}\] this sign indicates there is plus sign between theses terms so the serries is same 6+9+12............+45
it's easier to right the whole serries in sigma notation then writing it like a1+a2+.....+an
ok
@Fazeelayaz a medal from my side
thanks for the help
@Fazeelayaz
yes thanks for these medals i will show them to my girl friend
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