[" 11.Determine "k" so that "k^(2)+4k+8,2k^(2)+3k+6,3k^(2)+4k+4" are three consecutive "],[" terms of an AP."]

Determine k so that k^(2)+4k+8,2k^(2)+3k+6,3k^(2)+4k+4 are three consecutive terms of an A.P.

Determine k , so that k^(2)+4k+8, 2k^(2)+3k+6 and 3k^(2)+4k+4 are three consecutive terms of an AP.

Determine k, so that K^(2)+4k+8, 2k^(2)+3k+6 and 3k^(2)+4k+4 are three consecutive terms of an AP.

2k+1, 13, 5k-3 are three consecutive terms of an A.P, then k=

Determine k so that k + 2, 4k - 6 and 3k - 2 are three consecutive terms of an A.P

Find k so that (3k-2),(4k-6) and (k+2) are three consecutive terms of an A.P.

Determine k so that k+2, 4k-6 and 3k-2 are three consecutive terms of an A.P.

Determine k so that k+2, 4k-6 and 3k-2 are three consecutive terms of an AP.

Determine k such that (3k - 2), (4k - 6) and (k + 2) are three consecutive terms of AP.

Determine k so that: (i) k+2,4k-6,3k-2 (ii) 8k+4,6k-2,2k-7 (iii) 2/3,k, 5/8 are the three consecutive terms of an A.P.