Find the sum of the first 15 multiples of 8?
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Answered by
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AP----- 8,16,24,32,..........
a=8 common difference d=8
no.of terms = 15
Sn = n /2 (2*a + (n-1) d)
S15 = 15 /2 (2*8+(15-1) 8)
= 15 /2 (16+112)
= (15* 128 ) / 2
=15*64
= 960
Answered by
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Hello,
Question;-
Find the sum of the first 15 multiplies of 8
Method of Solution;-
Let to be a is first term and 'd'" is common Difference and l is last term of Given Arithmetic Sequence or Progression;-
Arithmetic Sequence or Progression which are given below;-
Arithmetic Sequence or Progression;-
8,16,24,32....
Here,
First term= 8
CommOn Difference=8
Number of terms=15
We know that Formula of Summation of Arithmetic Sequence or Progression.
Sn=n/2(2a+(n-1)d)
S15=15/2(2x8+(15-1)8
=15/2(16+(14)8)
=15/2(16+112)
=15/2 x 128
=15 x 64
=960
Hence ,960 are sum of the first 15 multiples of 8.
Question;-
Find the sum of the first 15 multiplies of 8
Method of Solution;-
Let to be a is first term and 'd'" is common Difference and l is last term of Given Arithmetic Sequence or Progression;-
Arithmetic Sequence or Progression which are given below;-
Arithmetic Sequence or Progression;-
8,16,24,32....
Here,
First term= 8
CommOn Difference=8
Number of terms=15
We know that Formula of Summation of Arithmetic Sequence or Progression.
Sn=n/2(2a+(n-1)d)
S15=15/2(2x8+(15-1)8
=15/2(16+(14)8)
=15/2(16+112)
=15/2 x 128
=15 x 64
=960
Hence ,960 are sum of the first 15 multiples of 8.
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