A376007 - cp's OEIS frontend

A376007 For integers n>=4, greatest integer that can satisfy sqrt((n^2-c)b^2 + c(b+1)^2) where b and c are positive integers and c < n^2.

n	a(n)
4	7
5	8
6	27
7	19
8	61
9	42
10	125
11	83
12	211
13	137
14	343
15	204
16	505
17	299
18	729
19	428
20	991
21	578
22	1331
23	749
24	1717
25	964
26	2197
27	1229
28	2731
29	1523
30	3375
31	1846
32	4081
33	2229
34	4913
35	2678
36	5815
37	3164
38	6859
39	3687
40	7981
41	4286
42	9261
43	4967
44	10627
45	5693
46	12167
47	6464
48	13801
49	7327
50	15625

[7, 8, 27, 19, 61, 42, 125, 83, 211, 137, 343, 204, 505, 299, 729, 428, 991, 578, 1331, 749, 1717, 964, 2197, 1229, 2731, 1523, 3375, 1846, 4081, 2229, 4913, 2678, 5815, 3164, 6859, 3687, 7981, 4286, 9261, 4967, 10627, 5693, 12167, 6464, 13801, 7327, 15625]

cp's OEIS Frontend

A376007 For integers n>=4, greatest integer that can satisfy sqrt((n^2-c)b^2 + c(b+1)^2) where b and c are positive integers and c < n^2.

Table of values

List of values

cp's OEIS Frontend

A376007 For integers n>=4, greatest integer that can satisfy sqrt((n^2-c)*b^2 + c*(b+1)^2) where b and c are positive integers and c < n^2.

Table of values

List of values

A376007 For integers n>=4, greatest integer that can satisfy sqrt((n^2-c)b^2 + c(b+1)^2) where b and c are positive integers and c < n^2.