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S= (90,0,0.)+(90.0.0.) +0,0,0,0.) S = (0,0,0,0.)+(9,0,0,0.) ) S;= (90,0,0.+0,0,0,0.+0,0,0,0.)+7,0,0,0.) S=0.0.0.0.)+(90,0,0.)+29,0,0.) Ss= (0,0,0,0.) S= (0,2,0,0.) + 2,0370 +0.7,037.) +0,0,0,0.) +,Qzz(s) + (0.2,030) Q14: Complete Table 4.

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S= (90,0,0.)+(90.0.0.) +0,0,0,0.) S = (0,0,0,0.)+(9,0,0,0.) ) S;= (90,0,0.+0,0,0,0.+0,0,0,0.)+7,0,0,0.) S=0.0.0.0.)+(90,0,0.)+29,0,0.) Ss= (0,0,0,0.) S= (0,2,0,0.) + 2,0370 +0.7,037.) +0,0,0,0.) +,Qzz(s) + (0.2,030) Q14: Complete Table 4. A 0 means that the segment is on. Write down the DNF for S obtained from the truth table: The equations are simplified using Boolean algebra or KV maps. The minimized equations are: Si= 90.0.)+(90,0)=9,0,0, +7.) Sy- (2.0.2.) S;= 90,0,0,0,0,0,0,0,0,0,0,0.929.)+09.7.) Se= (0,0,0.)+ 0.0.0.) Ss= (0,0,0,0.) S=0,0,0. + 0,0,03 +0.7203 +0,0,0. = 220.00. + (x) + Q.7,03 +0,0,0. Q 15: Minimize the equation for S: S7=

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