In a negative logic system,the following wave | vedclass

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(D) In a negative logic system,the lower voltage level $(5 	ext{ V})$ is assigned the logic state '$0$' and the higher voltage level $(10 	ext{ V})$

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$1010010111$

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(D) In a negative logic system,the lower voltage level $(5 	ext{ V})$ is assigned the logic state '$0$' and the higher voltage level $(10 	ext{ V})$ is assigned the logic state '$1$'.However,in negative logic,the interpretation is inverted: a low signal $(5 	ext{ V})$ represents logic '$1$' and a high signal $(10 	ext{ V})$ represents logic '$0$'.Let us divide the time axis into intervals of $5 	ext{ } \mu	ext{s}$ each.The voltage levels for each interval are:$0-5 	ext{ } \mu	ext{s}: 5 	ext{ V} ightarrow 	ext{Logic } 1$$5-10 	ext{ } \mu	ext{s}: 10 	ext{ V} ightarrow 	ext{Logic } 0$$10-15 	ext{ } \mu	ext{s}: 5 	ext{ V} ightarrow 	ext{Logic } 1$$15-20 	ext{ } \mu	ext{s}: 10 	ext{ V} ightarrow 	ext{Logic } 0$$20-25 	ext{ } \mu	ext{s}: 10 	ext{ V} ightarrow 	ext{Logic } 0$$25-30 	ext{ } \mu	ext{s}: 5 	ext{ V} ightarrow 	ext{Logic } 1$$30-35 	ext{ } \mu	ext{s}: 10 	ext{ V} ightarrow 	ext{Logic } 0$$35-40 	ext{ } \mu	ext{s}: 5 	ext{ V} ightarrow 	ext{Logic } 1$$40-45 	ext{ } \mu	ext{s}: 5 	ext{ V} ightarrow 	ext{Logic } 1$$45-50 	ext{ } \mu	ext{s}: 5 	ext{ V} ightarrow 	ext{Logic } 1$Combining these,we get the sequence: $1010010111$.

In a negative logic system,the following waveform corresponds to which binary sequence?

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