F = 82 We have test thate hypothes is that The standard deviation of the aglae concentration in two types of river are differ. i.e. Null Hypothesis. Ho: o, 302 against Alternative hypothesis Ha: 0 to 2 we used E-test to test equality of two variances The value of F-test static ~ Ini-1, M2-1 S22 Here S, = 5₂ = S, =S₂ = Sample variances of agalae concentration in first and second river D.F! Mi-15-1 - 14 n2-113-1 = 12 • Test is 2-tailed we reject to if Fo > Eni-1,02 1,0/2 cor Fo< fri- 1,02-1, 1-2/2 from F-table Fn-1,02-1514,12,0.01 = 3.80 Fr 1-1, M2-1, 1-a = F14, 12,0.99 = 3.66 ie we reject Fo>3.66 or Fo 23.80.
(XI-XI)? (x2-x2) XL 59.6 36.6 34 X2 23.3 18.4 452.41 23.8 431.39 120.34 47.3 7.67 130.640 33.3 1171 69 55 716.63 3.1 184.14 26 448.16 418 24.30 38-7 17.38 11-8 975.31 16.4 0.44 15.44 139.94 462.1 5235.94 668-6 X = = 44.57 + X2= #621 35.54 33.6. 41.8 56.0 78.08 17.8 310 23.4 49.5 65.0 158 43.9 485 564 668.6 293.77 578.88 1-12 138.29 2.07 5.01 378.69 51-15 91.01 39.18 9.98 563.58 366-33 2525.13 5235.94 2 {(x1=7 ) 2 = 373.99 si ni-1 2525.13 3 = 210.41 S2 12 Fo = 12-1 373.99 210.45 1.77 Fo=1.77 since value of to lies is (3.66, 388). we reject the null hypothesis at 21,100 conclusion: we got evidence, support to claim that the std deviation of the aglae concentration in a types of en we