COMEDK · Chemistry · 21. General Principles and Processes of Isolation of Metals
Semiconductors of very high purity are obtained by
- A liquation
- B vapour phase refining
- C zone refining
- D electrolysis
Answer & Solution
Correct Answer
(C) zone refining
Step-by-step Solution
Detailed explanation
Semiconductor of very high purity are obtained by zone refining. Zone refining method is very useful for producing semiconductors and other metals of very high purity, e.g., Ge, Si, B, Ga and In.
See the Complete Solution
Get step-by-step explanations for this and 2.5 Lakh+ more JEE, NEET & CET questions.
- Unlock all solutions
- Practice the full chapter
- Track accuracy across PYQs
4.8 rated on Google Play · 14,000+ reviews
More questions from Chemistry
- Which of the following is the most stable free radical?COMEDK 2025 Medium
- Conjugate acid of \(\mathrm{NH}_{2}^{-}\)isCOMEDK 2019 Medium
- The amino acid which is not optically active isCOMEDK 2020 Easy
- The gaseous reaction \(A+B \rightleftharpoons 2 C+D+Q\) is most favoured atCOMEDK 2013 Easy
- Aniline undergoes reactions with reagents given in the order shown
(i) Aqueous \(\mathrm{Br}_2\)
(ii) \(\mathrm{NaNO}_2 / \mathrm{HCl} / 0^0 \mathrm{C}\)
(iii) Hypophosphorous acid
What is the product formed at the end of these reactions?COMEDK 2024 Medium - Identify the product formed when the following reaction occurs.

?COMEDK 2025 Medium
More PYQs from COMEDK
- The smallest positive integer \(n\) for which \((1+i)^{2 n}=(1-i)^{2 n}\) isCOMEDK 2013 Easy
- A vertical circular coil of radius \(0.1 \mathrm{~m}\) and having 10 turns carries a steady current. When the plane of the coil is normal to the magnetic meridian, a neutral point is observed at the centre of the coil. If \(B_{H}=0.314 \times 10^{-4} \mathrm{~T}\), then the current in the coil isCOMEDK 2019 Medium
- The length of the latus rectum of the curve represented by \(x = 3(\cos t + \sin t)\) and \(y = 4(\cos t - \sin t)\) is:COMEDK 2026 Medium
- Nitrogen shows maximum covalency of 4 whereas, other heavier elements of the group show higher covalency because,COMEDK 2014 Medium
- \(\int \dfrac{2 x}{\sqrt{1-x^2-x^4}} d x=\sin ^{-1}[f(x)]+c\) then \(f(x)=\)COMEDK 2025 Medium
- \(\int_0^{\dfrac{\pi}{2}} \log \left(\dfrac{5+4 \sin x}{5+4 \cos x}\right) d x=\)COMEDK 2025 Easy