Plotting_polynomials_01.xlsx

	A	B	C	D	E
1	Evaluating the coefficients of the polynomial (a0, a1, .. an etc) for given roots (p1, p2.. pn) etc:
2	(for n=6)
3
4		p0	1	a0	-53.3610000000000000
5		p1	3.3	a1	-23.1808500000000000
6		p2	2.1	a2	73.6501000000000000
7		p3	0.8	a3	11.2140000000000000
8		p4	-1.1	a4	-17.4200000000000000
9		p5	-2.5	a5	-0.9000000000000000
10		p6	-3.5	a6	1.0000000000000000
11
12				Verify	Verify
13	S. No.	x	f(x)	f(x)	f(x)-f(x)
14	1	-4	1058.1480000000000000	1058.1480	0.0
15	2	-3.9	792.8064000000010000	792.8064	0.0
16	3	-3.8	574.6450500000000000	574.6451	0.0
17	4	-3.7	397.6888320000010000	397.6888	0.0
18	5	-3.6	256.4818200000010000	256.4818	0.0
19	6	-3.5	146.0592000000100000	146.0592	0.0
20	7	-3.4	61.9199100000080000	61.9199	0.0
21	8	-3.3	0.0000000000054570	0.0000	0.0
22	9	-3.2	-43.3532879999959000	-43.3533	0.0
23	10	-3.1	-71.4067199999972000	-71.4067	0.0
24	11	-3	-87.0655499999987000	-87.0655	0.0
25	12	-2.9	-92.8972799999996000	-92.8973	0.0
26	13	-2.8	-91.1547000000001000	-91.1547	0.0
27	14	-2.7	-83.7982080000007000	-83.7982	0.0
28	15	-2.6	-72.5174100000010000	-72.5174	0.0
29	16	-2.5	-58.7520000000014000	-58.7520	0.0
30	17	-2.4	-43.7119200000014000	-43.7119	0.0
31	18	-2.3	-28.3968000000013000	-28.3968	0.0
32	19	-2.2	-13.6146780000012000	-13.6147	0.0
33	20	-2.1	-0.0000000000011511	0.0000	0.0
34	21	-2	11.9690999999990000	11.9691	0.0
35	22	-1.9	21.9542399999993000	21.9542	0.0
36	23	-1.8	29.7409499999994000	29.7409	0.0
37	24	-1.7	35.2235519999997000	35.2236	0.0
38	25	-1.6	38.3907599999999000	38.3908	0.0
39	26	-1.5	39.3120000000001000	39.3120	0.0
40	27	-1.4	38.1244500000003000	38.1245	0.0
41	28	-1.3	35.0208000000004000	35.0208	0.0
42	29	-1.2	30.2377320000006000	30.2377	0.0
43	30	-1.1	24.0451200000007000	24.0451	0.0
44	31	-1	16.7359500000008000	16.7360	0.0
45	32	-0.9	8.6169600000008600	8.6170	0.0
46	33	-0.8	0.0000000000008890	0.0000	0.0
47	34	-0.7	-8.8058879999982200	-8.8059	0.0
48	35	-0.6	-17.5016699999983000	-17.5017	0.0
49	36	-0.5	-25.8047999999984000	-25.8048	0.0
50	37	-0.4	-33.4549799999986000	-33.4550	0.0
51	38	-0.3	-40.2191999999988000	-40.2192	0.0
52	39	-0.2	-45.8960579999990000	-45.8961	0.0
53	40	-0.1	-50.3193599999993000	-50.3194	0.0
54	41	0	-53.3610000000000000	-53.3610	0.0
55	42	0.1	-54.9331199999998000	-54.9331	0.0
56	43	0.2	-54.9895500000001000	-54.9896	0.0
57	44	0.3	-53.5265280000004000	-53.5265	0.0
58	45	0.4	-50.5827000000007000	-50.5827	0.0
59	46	0.5	-46.2384000000010000	-46.2384	0.0
60	47	0.6	-40.6142100000012000	-40.6142	0.0
61	48	0.7	-33.8688000000014000	-33.8688	0.0
62	49	0.8	-26.1960480000016000	-26.1960	0.0
63	50	0.9	-17.8214400000017000	-17.8214	0.0
64	51	1	-8.9977500000017800	-8.9978	0.0
65	52	1.1	-0.0000000000017824	0.0000	0.0
66	53	1.2	8.8802999999982700	8.8803	0.0
67	54	1.3	17.3416319999984000	17.3416	0.0
68	55	1.4	25.0796699999986000	25.0797	0.0
69	56	1.5	31.7951999999988000	31.7952	0.0
70	57	1.6	37.2027599999991000	37.2028	0.0
71	58	1.7	41.0399999999994000	41.0400	0.0
72	59	1.8	43.0777619999998000	43.0778	0.0
73	60	1.9	43.1308800000003000	43.1309	0.0
74	61	2	41.0697000000006000	41.0697	0.0
75	62	2.1	36.8323200000015000	36.8323	0.0
76	63	2.2	30.4375500000022000	30.4376	0.0
77	64	2.3	21.9985920000026000	21.9986	0.0
78	65	2.4	11.7374400000033000	11.7374	0.0
79	66	2.5	0.0000000000037232	0.0000	0.0
80	67	2.6	-12.7280699999962000	-12.7281	0.0
81	68	2.7	-25.8047999999964000	-25.8048	0.0
82	69	2.8	-38.4146279999965000	-38.4146	0.0
83	70	2.9	-49.5503999999971000	-49.5504	0.0
84	71	3	-57.9946499999982000	-57.9946	0.0
85	72	3.1	-62.3001599999998000	-62.3002	0.0
86	73	3.2	-60.7698000000021000	-60.7698	0.0
87	74	3.3	-51.4356480000047000	-51.4356	0.0
88	75	3.4	-32.0373900000081000	-32.0374	0.0
89	76	3.5	-0.0000000000127329	0.0000	0.0
90	77	3.6	47.5892999999824000	47.5893	0.0
91	78	3.7	114.0047999999760000	114.0048	0.0
92	79	3.8	202.9067819999690000	202.9068	0.0
93	80	3.9	318.3667199999600000	318.3667	0.0
94	81	4	464.8931999999500000	464.8932	0.0
95	82
96	83
97	84
98	85
99	86
100	87