Q. If Sn denotes the sum of n terms of an A. P, then S8 - S7 is the _____ term of the AP.
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Answers
Answer:
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Step-by-step explanation:
ANSWER
Let 1st term of A.P=a
and common difference =d
We have to prove that
S12=3(S8−S4)
S12=212[2a+(12−1)d]
S8=28[2a+(8−1)d]
S4=24[2a+(4−1)d]
Now, R.H.S=3(S8−S4)
=3[28(2a+(8−1)d−24(2a+(4−1)d]
=3[8x+28d−4a−6d]
=6(2a+11d)
=212[2a+(12−1)d]
=S12
=L.H.S
Step-by-step explanation:
ANSWER
Let 1
st
term of A.P=a
and common difference =d
We have to prove that
S
12
=3(S
8
−S
4
)
S
12
=
2
12
[2a+(12−1)d]
S
8
=
2
8
[2a+(8−1)d]
S
4
=
2
4
[2a+(4−1)d]
Now, R.H.S=3(S
8
−S
4
)
=3[
2
8
(2a+(8−1)d−
2
4
(2a+(4−1)d]
=3[8x+28d−4a−6d]
=6(2a+11d)
=
2
12
[2a+(12−1)d]
=S
12
=L.H.S
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