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| 1. |
Find the 31st term of an AP whose 11th term is 38 and the 16th term is 73 |
| Answer» a11\xa0= a+(n-1)d38= a+(11-1)d38=a+10d ...(1)a16\xa0= a+(n-1)d73 = a+(16-1)d73= a+15d ....(2)Subtracting (1) from (2), we get5d= 35d= 35/5 = 7substituting value of d in (1), we get38= a+ 10*738= a+70a= 38-70a= -32So 31 st term a31\xa0= a+(n-1)da31\xa0= -32+(31-1)*7a31\xa0= -32+30*7a31\xa0= -32+210a31 = 178\xa0 | |