Step 1: Understand the relationship between angular momentum and quantum numbers in hydrogen. Angular momentum \( L \) of an electron in an orbit is quantized and given by \( L = n\hbar \), where \( n \) is the principal quantum number.
Step 2: Apply the relationship to the given orbits. The second orbit corresponds to \( n=2 \) and the third excited state corresponds to \( n=4 \) (since the ground state is \( n=1 \), first excited state is \( n=2 \), second excited state is \( n=3 \), and the third excited state is \( n=4 \)). \[ L_{n=4} = 4\hbar = 2 \times (2\hbar) = 2J. \] Here \( 2\hbar \) corresponds to the angular momentum at \( n=2 \), which we're given as \( J \).
Three logic gates are connected as shown in the figure. If the inputs are \(A = 1\), \(B = 0\) and \(C = 0\) then the values of \(y_1\), \(y_2\) and \(y_3\) respectively are:
What are X and Y respectively in the following set of reactions?
What are X and Y respectively in the following reactions?
Observe the following reactions:
The correct answer is: