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using c++ programing using by while loop Yates's computations for a 23 factorial experiment expti. Condn. (1) 1 SS (EMS) EFF. obsn2 93 666 A

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Yates's computations for a 23 factorial experiment expti. Condn. (1) 1 SS (EMS) EFF. obsn2 93 666 A a 200 B b ab obsn1 175 198 197 329 149 243 255 383 Xijk. 268 398 399 660 318 490 485 743 2 1725 2036 391 430 393 420 131 86 202 331 169 247 230 360 AB 3 3761 821 813 217 311 39 27 -45 1059 808 1228 130 261 172 258 C 28085.04 27540.38 1962.042 4030.042 63.375 30.375 84.375 61795.63 ac AC BC be abc ABC 3767 Sumsq- 980927 SST 96856.94 SSE: 35061.31 MSE 4382.664 F(0.05,1,8)= 5.317655 FACTORIAL EFFECTS expt! condn A B C AB AC BC ABC + . + a b ab 13333120 - C ac bc abc FACTORIAL EFFECTS - B AC AB + BC ABC + + expt! condn (1) a b at C + (iii) They ac bc abc (vii) (viii) (1) Fill the signs (1) to (vi) in the table of signs (2) Use the values in the column labeled 3 in the Yates's computations table above to compute: (a) the estimate of the level 2 effect for factor B, i.e. B/2) (b) the estimate of level (1,1) of the two-factor interaction AC, 1.. AC(1,1) (c) the estimate of level (1,2,2) of the three-factor interaction effect, i.e. ABC{1,2,2) Q5: write a program to find how many Zero(s) among 15 numbers. Q6: write a program to calculate the addition table for number 3. Yates's computations for a 23 factorial experiment expti. Condn. (1) 1 SS (EMS) EFF. obsn2 93 666 A a 200 B b ab obsn1 175 198 197 329 149 243 255 383 Xijk. 268 398 399 660 318 490 485 743 2 1725 2036 391 430 393 420 131 86 202 331 169 247 230 360 AB 3 3761 821 813 217 311 39 27 -45 1059 808 1228 130 261 172 258 C 28085.04 27540.38 1962.042 4030.042 63.375 30.375 84.375 61795.63 ac AC BC be abc ABC 3767 Sumsq- 980927 SST 96856.94 SSE: 35061.31 MSE 4382.664 F(0.05,1,8)= 5.317655 FACTORIAL EFFECTS expt! condn A B C AB AC BC ABC + . + a b ab 13333120 - C ac bc abc FACTORIAL EFFECTS - B AC AB + BC ABC + + expt! condn (1) a b at C + (iii) They ac bc abc (vii) (viii) (1) Fill the signs (1) to (vi) in the table of signs (2) Use the values in the column labeled 3 in the Yates's computations table above to compute: (a) the estimate of the level 2 effect for factor B, i.e. B/2) (b) the estimate of level (1,1) of the two-factor interaction AC, 1.. AC(1,1) (c) the estimate of level (1,2,2) of the three-factor interaction effect, i.e. ABC{1,2,2) Q5: write a program to find how many Zero(s) among 15 numbers. Q6: write a program to calculate the addition table for number 3

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