Value of x when 1 + 6 + 11 + 16 + ..... + x =
148 is
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1 + 6 + 11 + 16 +.... + x = 148
34 + ...... + x = 148
... + x = 148 - 34
... + x = 114
so...for exact value of x we should know the number at blank place....
..
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Find the value of X for AP 1+6+11+16+...+X=148
Let x be the n-th term of A.P.
Given : first term 1, common difference = 5, Sum of n terms 148.
Hence we have, (n/2) [ 2+(n-1)5 ] = 148
above eqn. is simplified as, 5n2 -3n -296 = 0
By factorising LHS, we write, (n-8)(5n+37) = 0
hence n, number of terms in A.P. = 8
x = 8th term = 1+(7)5 = 36
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