An OR gate is the Boolean function defined of

Question

TuteeHUB · Accepted Answer

$$f({{x}_{1}},\,{{x}_{2}})={{x}_{1}};\ \,{{x}_{1}},{{x}_{2}}\,\in \,\{0,\,1\}$$

TuteeHUB · Answer

$$f({{x}_{1}},\,{{x}_{2}})={{x}_{1}}\wedge {{x}_{2}};\,\,{{x}_{1}},\,{{x}_{2}}\,\in \,\{0,\,1\}$$

TuteeHUB · Answer

$$f({{x}_{1}},\,{{x}_{2}})={{x}_{1}}\vee {{x}_{2}};\,\,{{x}_{1}},\,{{x}_{2}}\,\in \,\{0,\,1\}$$

TuteeHUB · Answer

$$f({{x}_{1}},\,{{x}_{2}})={{x}_{2}};\ \,{{x}_{1}},\,{{x}_{2}}\,\in \,\{0,\,1\}$$

1.	An OR gate is the Boolean function defined of
A.	\[f({{x}_{1}},\,{{x}_{2}})={{x}_{1}}\wedge {{x}_{2}};\,\,{{x}_{1}},\,{{x}_{2}}\,\in \,\{0,\,1\}\]
B.	\[f({{x}_{1}},\,{{x}_{2}})={{x}_{1}}\vee {{x}_{2}};\,\,{{x}_{1}},\,{{x}_{2}}\,\in \,\{0,\,1\}\]
C.	\[f({{x}_{1}},\,{{x}_{2}})={{x}_{1}};\ \,{{x}_{1}},{{x}_{2}}\,\in \,\{0,\,1\}\]
D.	\[f({{x}_{1}},\,{{x}_{2}})={{x}_{2}};\ \,{{x}_{1}},\,{{x}_{2}}\,\in \,\{0,\,1\}\]
Answer» C. \[f({{x}_{1}},\,{{x}_{2}})={{x}_{1}};\ \,{{x}_{1}},{{x}_{2}}\,\in \,\{0,\,1\}\]

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