Question:
Match the following:
Match the following:
Show Hint
Remember the processes used for extraction and purification of metals such as Mond process and Zone refining.
Updated On: Mar 15, 2025
- A-II, B-III, C-V, D-I
- A-II, B-III, C-I, D-IV
- A-III, B-IV, C-I, D-II
- A-IV, B-I, C-II, D-III
Show Solution
Verified By Collegedunia
The Correct Option is B
Solution and Explanation
A. Leaching is used to extract \( \text{Al}_2 \text{O}_3 \) from bauxite.
B. Mond process is used for extracting Nickel (Ni).
C. Van Arkel method is used to obtain pure Zirconium (Zr).
D. Zone refining is used for the purification of Indium (In).
Thus, the correct matching is:
- A goes with II (Leaching is used to extract \( \text{Al}_2 \text{O}_3 \) from bauxite).
- B goes with III (Mond process is used for Nickel extraction).
- C goes with I (Van Arkel method is used for Zirconium).
- D goes with IV (Zone refining is used for purifying Indium).
A-II, B-III, C-I, D-IV.
Was this answer helpful?
0
0
Top AP EAMCET Chemistry Questions
- If the $pK_a$ of acetic acid and $pK_b$ of dimethylamine are $4.76$ and $3.26$ respectively, the pH of dimethyl ammonium acetate solution is
- In the first order thermal decomposition of $C _{2} H _{5} I (g) \longrightarrow C _{2} H _{4}(g)+ HI (g)$, the reactant in the beginning exerts a pressure of $2$ bar in a closed vessel at $600 \,K$. If the partial pressure of the reactant is $0.1$ bar after $1000$ minutes at the same temperature the rate constant in $\min ^{-1}$ is $(\log 2=0.3010)$
- Isopropyl benzene on aerial oxidation followed by acid hydrolysis of the resulting compound yields
- Sodium nitrite is reacted with $H_2SO_4$ to form $NaHSO_4, HNO_3$, water and $X$. Gold is dissolved in aqua-regia to form water, $AuCl^{-}_4$ and $Y. X$ and $Y$ are respectively
- The average translational kinetic energy of a molecule in a gas becomes equal to $0.69\, eV$ at a temperature about [Boltzmann constant = $1.38 \times 10^{-23} \; J \; K^{-1}$]
View More Questions
Top AP EAMCET Molecular Orbital Theory Questions
- The wave functions of $1s$ orbitals of two hydrogen atoms are $\Psi_A$ and $\Psi_B$. $\Psi_A$ and $\Psi_B$ are linearly combined to form two molecular orbitals ($\sigma$ and $\sigma^{\ast}$). Which of the following statements are collect? I. $\sigma^{*}$ is equal to $(\Psi_{A}-\Psi_{B})$. II. In $\sigma$ - orbital, one nodal plane is present in between two nuclei. III. The energy of $\sigma$ - orbital is lower than the energy of $\sigma^{*}$ -orbital.
The electrolyte which is highly effective for the coagulation of antimony sulphide sol is:
- In which of the following sets, the sum of bond orders of the three species is maximum?
- Given below are two statements:
Statement I: Diamagnetic \(li_2\) molecules are known to exist in the vapour phase.
Statement II: According to MO theory, double bond in \(C_2\) consists of both \( \pi \) bonds. The correct option is: The Tyndall effect is observed only when the following conditions are satisfied:
- (A) The diameter of the dispersed particle is much smaller than the wavelength of the light used.
- (B) The diameter of the dispersed particle is not much smaller than the wavelength of the light used.
- (C) The refractive indices of the dispersed phase and the dispersion medium differ greatly in magnitude.
- (D) The refractive indices of the dispersed phase and the dispersion medium are almost similar in magnitude.
Top AP EAMCET Questions
- If $\int \cos x . \cos 2x . \cos 5x dx = A \; \sin 2x + B \sin 4x + C \sin 6x + D \sin 8x + k $ (where $k$ is the arbitrary constant of integration), then $\frac{1}{B} + \frac{1}{C} = $
- If $k$ is one of the roots of the equation $x^2 - 25x + 24 = 0 $ such that $A = \begin{bmatrix}1&2&1\\ 3&2&3\\ 1&1&k\end{bmatrix} $ is a non-singular matrix, then $A^{-1}$ =
- If only $\frac{1}{51}^{th}$ ot the main current is to be passed through a galvanometer then the shunt required is $R_1$ and if only $\frac{1}{11}^{th}$ of the main voltage is to be developed across the galvanometer, then the resistance required is $R_2$. Then $\frac{R_2}{R_1} =$
- If $p$ and $q$ are respectively the global maximum and global minimum of the function $f(x) = x^2 e^{2x}$ on the interval $[-2, 2]$ , then $pe^{-4} + qe^4 = $
- If $\displaystyle\sum^n_{k - 1} \tan^{-1} \left( \frac{1}{k^2 + k + 1} \right) = \tan^{-1} (\theta) $ , then $\theta$ =
View More Questions