IN an A p t1=7.t2 00=393 fird 320r
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Let, common difference=d
rth term =tr
1st term= a
Now mth term= tm=a+(m−1)d
Since, tm=n1
Therefore,
n1=a+(m−1) …… (1)
Now nth term tn=a+(m−1)d
Given ,tn=m1
Therefore,
m1=a+(n−1) …… (2)
Subtract equation (2) from equation(1)
n1−m1=(m−1)d−(n−1)d
mnm−n=(m−n)
d=mn1
Put value d in equation (1)
n1=a+(m−1)mn1
n1=a+mnm+mn1
n1=a+n1−mn1
n1=a+n1−mn1
a=mn1
Now mnth term ,
tmn=mn1+(mn−1)mn1
=mn1+1−mn1
tmn=1
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