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Translate the BCD words 0111 into seven-bit words of the form ABCDEFG (display with seven segments).

12 BJTs can operate in the active region, in saturation, or in cutoff. The constraints for the npn BJT to be in the cutoff re7 Convert \( 17.25_{10} \) to binary.
A? \( 10001.0111_{2} \)
B? \( \quad 1111.01_{2} \)
C? \( 1111.1_{2} \)
D. \( 10001.01_{Consider a positive-edge-triggered \( D \) flip-flop. The latest state \( Q_{n-1}=1 \). When \( C \) is in the leading edge, i need this all Answer early...please solve it ..This subject is EE subject...please solve it early 

Translate the BCD words 0111 into seven-bit words of the form ABCDEFG (display with seven segments). 12 BJTs can operate in the active region, in saturation, or in cutoff. The constraints for the npn BJT to be in the cutoff region are (). (3.0?) A? \( \quad V_{B E}<0.5 \mathrm{~V} \) and \( \beta I_{B}>I_{C}>0 \). B? \( \quad V_{B E}<0.5 \mathrm{~V}, V_{B C}<0.5 \mathrm{~V} \) C? \( I_{B}>0 \) and \( V_{C E}>0.2 \) D? \( I_{B}>0 \) and \( \beta I_{B}>I_{C}>0 \) A B C D 7 Convert \( 17.25_{10} \) to binary. A? \( 10001.0111_{2} \) B? \( \quad 1111.01_{2} \) C? \( 1111.1_{2} \) D. \( 10001.01_{2} \) Consider a positive-edge-triggered \( D \) flip-flop. The latest state \( Q_{n-1}=1 \). When \( C \) is in the leading edge, \( D=0 \). Find the output \( \mathrm{Q}_{\mathrm{n}} \) at that time. (a) Circuit symbol (b) Truth table indicates a transition from low to high


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7. step 1:Divide 17 by 2 keeping notice of the quotient and the remainder. Continue dividing the quotient by 2 until you get a quotient of zero. step
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