The 15th term of an A.P exceeds it's 10th term by 25, the common difference is ?
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Answer:
a15=a10 + 25
a+14d=a+9d+25
a+14d-a-9d=25
5d=25
d=25/5
d=5
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Answered by
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Solution :-
Let first term of given AP is a and common difference is d .
So,
→ T(n) = a + (n - 1)d
then,
→ T(10) = a + 9d --------- (1)
→ T(15) = a + 14d ----------- (2)
A/q,
→ (2) - (1) = 25
→ (a + 14d) - (a + 9d) = 25
→ a - a + 14d - 9d = 25
→ 5d = 25
→ d = 5 (Ans.)
Hence, the common difference is equal to 5 .
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