/*! This file is auto-generated */ .wp-block-button__link{color:#fff;background-color:#32373c;border-radius:9999px;box-shadow:none;text-decoration:none;padding:calc(.667em + 2px) calc(1.333em + 2px);font-size:1.125em}.wp-block-file__button{background:#32373c;color:#fff;text-decoration:none} Free solutions & answers for Engineering Physics - I Chapter 4 - (Page 1) [step by step] | 91Ó°ÊÓ

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Problem 1

If the atoms or molecules in a solid are periodical at regular intervals of distances in three dimensions, then that solid is known as (a) crystalline solid (b) amorphous solid (c) liquid crystals (d) none

Problem 2

Unit cells for most of the crystals are (a) spherical (b) elliptical (c) parallelopiped (d) none

Problem 3

Crystallographic axes are obtained by the intersection of non-coplanar faces of the unit cell. (a) three (b) four (c) five (d) six

Problem 4

The number of crystal systems is (a) 5 (b) 7 (c) 14 (d) 21

Problem 5

The number of Bravais lattices is (a) 256 (b) 7 (c) 14 (d) 37

Problem 7

Orthorhombic crystal system is represented by (a) \(a=b=c\) (b) \(a \neq \underline{b} \neq c\) (c) \(a \neq b \neq c\) (d) \(a \neq b \neq c\) \(\alpha=\beta=\gamma=90^{\circ}\) \(\alpha=\beta=\gamma=90^{\circ}\) \(\alpha=\beta=\gamma \neq 90^{\circ} \quad \alpha \neq \beta \neq \gamma \neq 90^{\circ}\)

Problem 8

Tetragonal crystal system is represented by (a) \(a=b \neq c\) (b) \(a \neq b \neq c\) (c) \(a \neq b=c\) (d) \(a=b=c\) \(\alpha=\beta=\gamma=90^{\circ} \quad \alpha=\beta=\gamma=90^{\circ} \quad \alpha=\beta=\gamma \neq 90^{\circ} \quad \alpha=\beta=\gamma=90^{\circ}\)

Problem 10

Triclinic crystal system is represented by (a) \(a \neq b \neq c\) (b) \(a \neq b=c\) (c) \(a=b \neq c\) (d) \(a \neq b \neq c\) \(\alpha \neq \beta \neq \gamma \neq 90^{\circ} \quad \alpha \neq \beta \neq \gamma \neq 90^{\circ} \quad \alpha \neq \beta \neq \gamma \neq 90^{\circ} \quad \alpha=\beta=\gamma \neq 90^{\circ}\)

Problem 13

The number of atoms per unit cell of BCC structure is (a) 1 (b) 2 (c) 3 (d) 4

Problem 14

In body-centred cubic structure, the length of unit cell edge interms of radius of atom \((r)\) is (a) \(\frac{4}{3} r\) (b) \(\frac{4}{\sqrt{3}} r\) (c) \(\frac{\sqrt{4}}{3} r\) (d) \(\frac{4}{3} \sqrt{r}\)

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