two AP are given 9,7,5.....and 24,21,18..... if nth term of both the progression are equal then find the value of n and nth term
Answers
Answered by
68
HERE IS YOURS SOLUTION;
◆ an = tn( 'a' is 1st term n 't' is 2nd term )
a+(n-1)d = a+(n-1)d
◆ 1st AP a=9, d =- 2
2nd AP a= 24 , d= -3
◆ 9+(n-1)(-2) = 24+(n-1)(-3)
9-2n+2 = 24 -3n + 3
n = 16
< So, n is 16 >
◆ an = a +(n-1)d
=> an = 9+(16-1)-2
=> an = -21
<So, the value of an is -21>
HOPE IT HELPS
◆ an = tn( 'a' is 1st term n 't' is 2nd term )
a+(n-1)d = a+(n-1)d
◆ 1st AP a=9, d =- 2
2nd AP a= 24 , d= -3
◆ 9+(n-1)(-2) = 24+(n-1)(-3)
9-2n+2 = 24 -3n + 3
n = 16
< So, n is 16 >
◆ an = a +(n-1)d
=> an = 9+(16-1)-2
=> an = -21
<So, the value of an is -21>
HOPE IT HELPS
Answered by
15
Answer:
n=16 and 16th terms of both A.P.'s=-21
Step-by-step explanation:
You can see detail explanation by watching the video below on youtube
https://www.youtube.com/watch?v=KvsZLdmrpBM
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