NumericalMethod.xlsx

	A	B	C	D	E	F	G
1	Root Finding by using Bisection Method				roots
2							1.870828693
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5	x_a	x_b	x_r	f(x_a)	f(x_b)	f(x_r)	error
6	1	2	1.5	-5	1	-2.5
7	1.5	2	1.75	-2.5	1	-0.875	7.142857143
8	1.75	2	1.875	-0.875	1	0.03125	3.333333333
9	1.75	1.875	1.8125	-0.875	0.03125	-0.4296875	1.724137931
10	1.8125	1.875	1.84375	-0.4296875	0.03125	-0.201171875	0.8474576271
11	1.84375	1.875	1.859375	-0.201171875	0.03125	-0.08544921875	0.4201680672
12	1.859375	1.875	1.8671875	-0.08544921875	0.03125	-0.02722167969	0.2092050209
13	1.8671875	1.875	1.87109375	-0.02722167969	0.03125	0.001983642578	0.1043841336
14	1.8671875	1.87109375	1.869140625	-0.02722167969	0.001983642578	-0.01262664795	0.05224660397
15	1.869140625	1.87109375	1.870117188	-0.01262664795	0.001983642578	-0.005323410034	0.02610966057
16	1.870117188	1.87109375	1.870605469	-0.005323410034	0.001983642578	-0.001670360565	0.01305142261
17	1.870605469	1.87109375	1.870849609	-0.001670360565	0.001983642578	0.0001565217972	0.006524859716
18	1.870605469	1.870849609	1.870727539	-0.001670360565	0.0001565217972	-0.0007569491863	0.003262642741
19	1.870727539	1.870849609	1.870788574	-0.0007569491863	0.0001565217972	-0.0003002211452	0.001631268148
20	1.870788574	1.870849609	1.870819092	-0.0003002211452	0.0001565217972	-0.00007185153663
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