if for an A.P d=5 then T18-t13
Answers
Answered by
235
common difference = d = 5
first term = a = a
number of the term = n
Tn = a+(n-1)d
T18 = a+(18-1)5
T18 = a+(17)5
T18 = a+85
Tn = a+(n-1)d
T13 = a+(13-1)5
T13 = a+(12)5
T13 = a+60
so,
T18 - T13
= (a+85)-(a+60)
= a+85-a-60
= 85-60
= 25
so 25 is the answer
first term = a = a
number of the term = n
Tn = a+(n-1)d
T18 = a+(18-1)5
T18 = a+(17)5
T18 = a+85
Tn = a+(n-1)d
T13 = a+(13-1)5
T13 = a+(12)5
T13 = a+60
so,
T18 - T13
= (a+85)-(a+60)
= a+85-a-60
= 85-60
= 25
so 25 is the answer
Answered by
39
Answer:
Here, the difference between t18 and t13 is of five terms. And the common difference(d) is given 5.
It is asked to find t18 - t13,
so, the answer will be the product of difference between the terms and the common difference.
Hence, t18 - t13 =
Ans: 25
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