For what value of n are the n^th term of two AP , 63 , 65 , 67 ,…… and 3 , 10 , 17 ,…….equal?
Answers
Answered by
20
In the first series , a= 63, d =2
in second series, a= 3 , d= 7
nth term = a + (n -1)d
as both series have nth term same, so
63 +(n -1)2 = 3 + (n -1)7
⇒5(n -1) =60
⇒(n -1) = 12
⇒n =13
in second series, a= 3 , d= 7
nth term = a + (n -1)d
as both series have nth term same, so
63 +(n -1)2 = 3 + (n -1)7
⇒5(n -1) =60
⇒(n -1) = 12
⇒n =13
Answered by
18
Answer:
Step-by-step explanation:
in case -1
a= 63
d=65-63=2
n=?
63+(n-1)2 = (a+(n-1)d)
63+2n-2;
in case - 2
a= 3
d= 10-3=7
n=?
3+(n-1)7 = (a+(n-1)d)
3+7n-7;
by equaling both
63+2n-2 = 3+7n-7
61+2n = -4+7n
61+4= 7n - 2n
65 = 5n
n = 65 / 5
n = 13
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