if a7=6 in an ap of 13 terms then find the value of s13
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Here a7=6
a7 can be written as a+6d
So,
a+6d=6
When 6d goes to right hand side it becomes a=6–6d
Take a=6–6d as eq 1
a13=a+12d
6–6d+12d
6=–6d
d=–1
Here d=–1 . Substitute it in eq=1
a=6–6d
a=6–6(–1)
a=6+6
a=12
Substitute a and d on the sum formula
Sn=n/2(2a+(n–1)d)
S13=13/2(2(12)+(13–1)–1)
S13=13/2(24–12)
S13=13/2(12)
S13=13×6
S13=78
Hence the value of S13 is 78
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