Binary Logic

How many options does a binary choice offer?

Binary numbers are _____.

Which of the following is true$?$

Convert the decimal number $57$ to binary.

The binary base $2$ equivalent of the octal number $13.54$ is?

Find the value of each of the binary number, giving the values in decimal numbers: ${1011}_2$

Convert $10.{11}_2$ in decimal system?

Select a figure from amongst the Answer figures which will continue the sequence of series established by the Problem Figures.

Select a figure from amongst the Answer figures which will continue the sequence of series established by the Problem Figures.

Select a figure from amongst the Answer figures which will continue the sequence of series established by the Problem Figures.

Select a figure from amongst the Answer figures which will continue the sequence of series established by the Problem Figures.

Select a figure from amongst the Answer figures which will continue the sequence of series established by the Problem Figures.

Select a figure from amongst the Answer figures which will continue the sequence of series established by the Problem Figures.

Which one of the following statements is correct regarding the 'Not' operator in the truth table?

Which of the following expression is holds good for Tautology in Binary Logic?

$\mathrm{I}. ~\left(\left(P\right)\vee ~\left(P\right)\right)\vee \left(P\right)$

$\mathrm{II}. ~\left(\left(P\right)\wedge ~\left(P\right)\right)\vee ~P$

Which of the following statement is holds good for the truth table given below?

$\mathrm{I}.$ The resultant truth values for the given truth table represents Tautology in Binary Logic.

$\mathrm{II}.$ The resultant truth values for the given truth table represents Contradiction in Binary Logic.

Which of the following statement is holds good for the truth table given below?

$\mathrm{I}.$ The resultant truth values for the given truth table represents Tautology in Binary Logic.

$\mathrm{II}.$ The resultant truth values for the given truth table represents Contradiction in Binary Logic.

Which of the following expression is holds good for Tautology in Binary Logic?

$\mathrm{I}. ~\left(\left(P\right)\vee ~\left(P\right)\right)$

$\mathrm{II}. ~\left(\left(P\right)\wedge ~\left(P\right)\right)$

Which of the following expression is holds good for Contradiction in Binary Logic?

$\mathrm{I}. \left(\left(P\right)\vee ~\left(P\right)\right)$

$\mathrm{II}. \left(\left(P\right)\wedge ~\left(P\right)\right)$

Which of the following statement is correct regarding the Contradiction in Binary logic?

$\mathrm{A}.$ The resultant truth value for any operation on truth values of any number of variables is False.

$\mathrm{B}.$ The resultant truth value for any operation on truth values of any number of variables is True.

$\mathrm{C}.$ The resultant truth value for any operation on truth values of any number of variables is True or False.