Step 1: Recall the formula.
The head loss due to sudden enlargement in a pipe is given by:
\[
h_L = \frac{(V_1 - V_2)^2}{2g}.
\]
Step 2: Explanation.
This is derived from applying Bernoulli's equation and considering the energy loss due to mixing of flows at the expansion section.
Step 3: Conclusion.
Thus, the correct formula for head loss due to sudden enlargement is $\dfrac{(V_1 - V_2)^2}{2g}$.
In photoelectric effect, the stopping potential \( V_0 \) vs frequency \( \nu \) curve is plotted. \( h \) is the Planck's constant and \( \phi_0 \) is the work function of metal.
(A) \( V_0 \) vs \( \nu \) is linear.
(B) The slope of \( V_0 \) vs \( \nu \) curve is \( \frac{\phi_0}{h} \).
(C) \( h \) constant is related to the slope of \( V_0 \) vs \( \nu \) line.
(D) The value of electric charge of electron is not required to determine \( h \) using the \( V_0 \) vs \( \nu \) curve.
(E) The work function can be estimated without knowing the value of \( h \). \text{Choose the correct answer from the options given below:}
A cube of side 10 cm is suspended from one end of a fine string of length 27 cm, and a mass of 200 grams is connected to the other end of the string. When the cube is half immersed in water, the system remains in balance. Find the density of the cube.