Number of cannonballs, type of packing and type of regular geometry to be found. Concept introduction Closest packing: A metallic crystal containing spherical atom that are equally connected to each other in all direction. We can show such a structure by uniform packing in the way the sphere uses the vacant space. Closest packing are two types are Cubic close packing and Hexagonal close packing. Cubic close packing: The arrangement of abc have cubic close packing. In this packing, unit cell made-up of four layers of atom. The top layer and bottom layer made-up of six atoms at hexagon’s corner and one at hexagon’s center. Hexagonal close packing: In this packing, unit cell made-up of three layers of atom. The top layer and bottom layer made-up of six atoms at hexagon’s corner and one at hexagon’s center. To explain total cannonballs needed.

Question

Design experiments in UV-Vis to figure the optimal mole ratio of copper (1:1, 2:1, 3:1 and etc)versus ethambutol using all necessary chemicals including dihydrochloride and copper nitrate hemipentahydrate and sodium hydroxide. Show how UV-Vis absorbance and maximum wavelength would change in response

Answer 1

Question

Chapter 9, Problem 142CP

a)

Interpretation Introduction

Interpretation: Number of cannonballs, type of packing and type of regular geometry to be found.

Concept introduction

Closest packing: A metallic crystal containing spherical atom that are equally connected to each other in all direction. We can show such a structure by uniform packing in the way the sphere uses the vacant space. Closest packing are two types are Cubic close packing and Hexagonal close packing.

Cubic close packing: The arrangement of abc have cubic close packing. In this packing, unit cell made-up of four layers of atom. The top layer and bottom layer made-up of six atoms at hexagon’s corner and one at hexagon’s center.

Hexagonal close packing: In this packing, unit cell made-up of three layers of atom. The top layer and bottom layer made-up of six atoms at hexagon’s corner and one at hexagon’s center.

To explain total cannonballs needed.

b)

Interpretation Introduction

Interpretation: Number of cannonballs, type of packing and type of regular geometry to be found.

Concept introduction

Closest packing: A metallic crystal containing spherical atom that are equally connected to each other in all direction. We can show such a structure by uniform packing in the way the sphere uses the vacant space. Closest packing are two types are Cubic close packing and Hexagonal close packing.

Cubic close packing: The arrangement of abc have cubic close packing. In this packing, unit cell made-up of four layers of atom. The top layer and bottom layer made-up of six atoms at hexagon’s corner and one at hexagon’s center.

Hexagonal close packing: In this packing, unit cell made-up of three layers of atom. The top layer and bottom layer made-up of six atoms at hexagon’s corner and one at hexagon’s center.

To explain type of packing in cannonball.

c)

Interpretation Introduction

Interpretation: Number of cannonballs, type of packing and type of regular geometry to be found.

Concept introduction

Closest packing: A metallic crystal containing spherical atom that are equally connected to each other in all direction. We can show such a structure by uniform packing in the way the sphere uses the vacant space. Closest packing are two types are Cubic close packing and Hexagonal close packing.

Cubic close packing: The arrangement of abc have cubic close packing. In this packing, unit cell made-up of four layers of atom. The top layer and bottom layer made-up of six atoms at hexagon’s corner and one at hexagon’s center.

Hexagonal close packing: In this packing, unit cell made-up of three layers of atom. The top layer and bottom layer made-up of six atoms at hexagon’s corner and one at hexagon’s center.

To explain regular geometry of cannonball.

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Design experiments in UV-Vis to figure the optimal mole ratio of copper (1:1, 2:1, 3:1 and etc)versus ethambutol using all necessary chemicals including dihydrochloride and copper nitrate hemipentahydrate and sodium hydroxide. Show how UV-Vis absorbance and maximum wavelength would change in response

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Answer 2

Question

Chapter 9, Problem 142CP

a)

Interpretation Introduction

Interpretation: Number of cannonballs, type of packing and type of regular geometry to be found.

Concept introduction

Closest packing: A metallic crystal containing spherical atom that are equally connected to each other in all direction. We can show such a structure by uniform packing in the way the sphere uses the vacant space. Closest packing are two types are Cubic close packing and Hexagonal close packing.

Cubic close packing: The arrangement of abc have cubic close packing. In this packing, unit cell made-up of four layers of atom. The top layer and bottom layer made-up of six atoms at hexagon’s corner and one at hexagon’s center.

Hexagonal close packing: In this packing, unit cell made-up of three layers of atom. The top layer and bottom layer made-up of six atoms at hexagon’s corner and one at hexagon’s center.

To explain total cannonballs needed.

b)

Interpretation Introduction

Interpretation: Number of cannonballs, type of packing and type of regular geometry to be found.

Concept introduction

Closest packing: A metallic crystal containing spherical atom that are equally connected to each other in all direction. We can show such a structure by uniform packing in the way the sphere uses the vacant space. Closest packing are two types are Cubic close packing and Hexagonal close packing.

Cubic close packing: The arrangement of abc have cubic close packing. In this packing, unit cell made-up of four layers of atom. The top layer and bottom layer made-up of six atoms at hexagon’s corner and one at hexagon’s center.

Hexagonal close packing: In this packing, unit cell made-up of three layers of atom. The top layer and bottom layer made-up of six atoms at hexagon’s corner and one at hexagon’s center.

To explain type of packing in cannonball.

c)

Interpretation Introduction

Interpretation: Number of cannonballs, type of packing and type of regular geometry to be found.

Concept introduction

Closest packing: A metallic crystal containing spherical atom that are equally connected to each other in all direction. We can show such a structure by uniform packing in the way the sphere uses the vacant space. Closest packing are two types are Cubic close packing and Hexagonal close packing.

Cubic close packing: The arrangement of abc have cubic close packing. In this packing, unit cell made-up of four layers of atom. The top layer and bottom layer made-up of six atoms at hexagon’s corner and one at hexagon’s center.

Hexagonal close packing: In this packing, unit cell made-up of three layers of atom. The top layer and bottom layer made-up of six atoms at hexagon’s corner and one at hexagon’s center.

To explain regular geometry of cannonball.

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Answer 3

Question

Chapter 9, Problem 142CP

a)

Interpretation Introduction

Interpretation: Number of cannonballs, type of packing and type of regular geometry to be found.

Concept introduction

Closest packing: A metallic crystal containing spherical atom that are equally connected to each other in all direction. We can show such a structure by uniform packing in the way the sphere uses the vacant space. Closest packing are two types are Cubic close packing and Hexagonal close packing.

Cubic close packing: The arrangement of abc have cubic close packing. In this packing, unit cell made-up of four layers of atom. The top layer and bottom layer made-up of six atoms at hexagon’s corner and one at hexagon’s center.

Hexagonal close packing: In this packing, unit cell made-up of three layers of atom. The top layer and bottom layer made-up of six atoms at hexagon’s corner and one at hexagon’s center.

To explain total cannonballs needed.

b)

Interpretation Introduction

Interpretation: Number of cannonballs, type of packing and type of regular geometry to be found.

Concept introduction

Closest packing: A metallic crystal containing spherical atom that are equally connected to each other in all direction. We can show such a structure by uniform packing in the way the sphere uses the vacant space. Closest packing are two types are Cubic close packing and Hexagonal close packing.

Cubic close packing: The arrangement of abc have cubic close packing. In this packing, unit cell made-up of four layers of atom. The top layer and bottom layer made-up of six atoms at hexagon’s corner and one at hexagon’s center.

Hexagonal close packing: In this packing, unit cell made-up of three layers of atom. The top layer and bottom layer made-up of six atoms at hexagon’s corner and one at hexagon’s center.

To explain type of packing in cannonball.

c)

Interpretation Introduction

Interpretation: Number of cannonballs, type of packing and type of regular geometry to be found.

Concept introduction

Closest packing: A metallic crystal containing spherical atom that are equally connected to each other in all direction. We can show such a structure by uniform packing in the way the sphere uses the vacant space. Closest packing are two types are Cubic close packing and Hexagonal close packing.

Cubic close packing: The arrangement of abc have cubic close packing. In this packing, unit cell made-up of four layers of atom. The top layer and bottom layer made-up of six atoms at hexagon’s corner and one at hexagon’s center.

Hexagonal close packing: In this packing, unit cell made-up of three layers of atom. The top layer and bottom layer made-up of six atoms at hexagon’s corner and one at hexagon’s center.

To explain regular geometry of cannonball.

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Answer 4

Question

Chapter 9, Problem 142CP

a)

Interpretation Introduction

Interpretation: Number of cannonballs, type of packing and type of regular geometry to be found.

Concept introduction

Closest packing: A metallic crystal containing spherical atom that are equally connected to each other in all direction. We can show such a structure by uniform packing in the way the sphere uses the vacant space. Closest packing are two types are Cubic close packing and Hexagonal close packing.

Cubic close packing: The arrangement of abc have cubic close packing. In this packing, unit cell made-up of four layers of atom. The top layer and bottom layer made-up of six atoms at hexagon’s corner and one at hexagon’s center.

Hexagonal close packing: In this packing, unit cell made-up of three layers of atom. The top layer and bottom layer made-up of six atoms at hexagon’s corner and one at hexagon’s center.

To explain total cannonballs needed.

b)

Interpretation Introduction

Interpretation: Number of cannonballs, type of packing and type of regular geometry to be found.

Concept introduction

Closest packing: A metallic crystal containing spherical atom that are equally connected to each other in all direction. We can show such a structure by uniform packing in the way the sphere uses the vacant space. Closest packing are two types are Cubic close packing and Hexagonal close packing.

Cubic close packing: The arrangement of abc have cubic close packing. In this packing, unit cell made-up of four layers of atom. The top layer and bottom layer made-up of six atoms at hexagon’s corner and one at hexagon’s center.

Hexagonal close packing: In this packing, unit cell made-up of three layers of atom. The top layer and bottom layer made-up of six atoms at hexagon’s corner and one at hexagon’s center.

To explain type of packing in cannonball.

c)

Interpretation Introduction

Interpretation: Number of cannonballs, type of packing and type of regular geometry to be found.

Concept introduction

Closest packing: A metallic crystal containing spherical atom that are equally connected to each other in all direction. We can show such a structure by uniform packing in the way the sphere uses the vacant space. Closest packing are two types are Cubic close packing and Hexagonal close packing.

Cubic close packing: The arrangement of abc have cubic close packing. In this packing, unit cell made-up of four layers of atom. The top layer and bottom layer made-up of six atoms at hexagon’s corner and one at hexagon’s center.

Hexagonal close packing: In this packing, unit cell made-up of three layers of atom. The top layer and bottom layer made-up of six atoms at hexagon’s corner and one at hexagon’s center.

To explain regular geometry of cannonball.

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Answer 5

Chapter 9, Problem 142CP

a)

Interpretation Introduction

Interpretation: Number of cannonballs, type of packing and type of regular geometry to be found.

Concept introduction

Closest packing: A metallic crystal containing spherical atom that are equally connected to each other in all direction. We can show such a structure by uniform packing in the way the sphere uses the vacant space. Closest packing are two types are Cubic close packing and Hexagonal close packing.

Cubic close packing: The arrangement of abc have cubic close packing. In this packing, unit cell made-up of four layers of atom. The top layer and bottom layer made-up of six atoms at hexagon’s corner and one at hexagon’s center.

Hexagonal close packing: In this packing, unit cell made-up of three layers of atom. The top layer and bottom layer made-up of six atoms at hexagon’s corner and one at hexagon’s center.

To explain total cannonballs needed.

b)

Interpretation Introduction

Interpretation: Number of cannonballs, type of packing and type of regular geometry to be found.

Concept introduction

Closest packing: A metallic crystal containing spherical atom that are equally connected to each other in all direction. We can show such a structure by uniform packing in the way the sphere uses the vacant space. Closest packing are two types are Cubic close packing and Hexagonal close packing.

Cubic close packing: The arrangement of abc have cubic close packing. In this packing, unit cell made-up of four layers of atom. The top layer and bottom layer made-up of six atoms at hexagon’s corner and one at hexagon’s center.

Hexagonal close packing: In this packing, unit cell made-up of three layers of atom. The top layer and bottom layer made-up of six atoms at hexagon’s corner and one at hexagon’s center.

To explain type of packing in cannonball.

c)

Interpretation Introduction

Interpretation: Number of cannonballs, type of packing and type of regular geometry to be found.

Concept introduction

Closest packing: A metallic crystal containing spherical atom that are equally connected to each other in all direction. We can show such a structure by uniform packing in the way the sphere uses the vacant space. Closest packing are two types are Cubic close packing and Hexagonal close packing.

Cubic close packing: The arrangement of abc have cubic close packing. In this packing, unit cell made-up of four layers of atom. The top layer and bottom layer made-up of six atoms at hexagon’s corner and one at hexagon’s center.

Hexagonal close packing: In this packing, unit cell made-up of three layers of atom. The top layer and bottom layer made-up of six atoms at hexagon’s corner and one at hexagon’s center.

To explain regular geometry of cannonball.

Answer 6

Chapter 9, Problem 142CP

a)

Interpretation Introduction

Interpretation: Number of cannonballs, type of packing and type of regular geometry to be found.

Concept introduction

Closest packing: A metallic crystal containing spherical atom that are equally connected to each other in all direction. We can show such a structure by uniform packing in the way the sphere uses the vacant space. Closest packing are two types are Cubic close packing and Hexagonal close packing.

Cubic close packing: The arrangement of abc have cubic close packing. In this packing, unit cell made-up of four layers of atom. The top layer and bottom layer made-up of six atoms at hexagon’s corner and one at hexagon’s center.

Hexagonal close packing: In this packing, unit cell made-up of three layers of atom. The top layer and bottom layer made-up of six atoms at hexagon’s corner and one at hexagon’s center.

To explain total cannonballs needed.

Answer 7

Chapter 9, Problem 142CP

a)

Interpretation Introduction

Interpretation: Number of cannonballs, type of packing and type of regular geometry to be found.

Concept introduction

Closest packing: A metallic crystal containing spherical atom that are equally connected to each other in all direction. We can show such a structure by uniform packing in the way the sphere uses the vacant space. Closest packing are two types are Cubic close packing and Hexagonal close packing.

Cubic close packing: The arrangement of abc have cubic close packing. In this packing, unit cell made-up of four layers of atom. The top layer and bottom layer made-up of six atoms at hexagon’s corner and one at hexagon’s center.

Hexagonal close packing: In this packing, unit cell made-up of three layers of atom. The top layer and bottom layer made-up of six atoms at hexagon’s corner and one at hexagon’s center.

To explain total cannonballs needed.

Answer 8

b)

Interpretation Introduction

Interpretation: Number of cannonballs, type of packing and type of regular geometry to be found.

Concept introduction

Closest packing: A metallic crystal containing spherical atom that are equally connected to each other in all direction. We can show such a structure by uniform packing in the way the sphere uses the vacant space. Closest packing are two types are Cubic close packing and Hexagonal close packing.

Cubic close packing: The arrangement of abc have cubic close packing. In this packing, unit cell made-up of four layers of atom. The top layer and bottom layer made-up of six atoms at hexagon’s corner and one at hexagon’s center.

Hexagonal close packing: In this packing, unit cell made-up of three layers of atom. The top layer and bottom layer made-up of six atoms at hexagon’s corner and one at hexagon’s center.

To explain type of packing in cannonball.

Answer 9

b)

Interpretation Introduction

Interpretation: Number of cannonballs, type of packing and type of regular geometry to be found.

Concept introduction

Closest packing: A metallic crystal containing spherical atom that are equally connected to each other in all direction. We can show such a structure by uniform packing in the way the sphere uses the vacant space. Closest packing are two types are Cubic close packing and Hexagonal close packing.

Cubic close packing: The arrangement of abc have cubic close packing. In this packing, unit cell made-up of four layers of atom. The top layer and bottom layer made-up of six atoms at hexagon’s corner and one at hexagon’s center.

Hexagonal close packing: In this packing, unit cell made-up of three layers of atom. The top layer and bottom layer made-up of six atoms at hexagon’s corner and one at hexagon’s center.

To explain type of packing in cannonball.

Answer 10

c)

Interpretation Introduction

Interpretation: Number of cannonballs, type of packing and type of regular geometry to be found.

Concept introduction

Closest packing: A metallic crystal containing spherical atom that are equally connected to each other in all direction. We can show such a structure by uniform packing in the way the sphere uses the vacant space. Closest packing are two types are Cubic close packing and Hexagonal close packing.

Cubic close packing: The arrangement of abc have cubic close packing. In this packing, unit cell made-up of four layers of atom. The top layer and bottom layer made-up of six atoms at hexagon’s corner and one at hexagon’s center.

Hexagonal close packing: In this packing, unit cell made-up of three layers of atom. The top layer and bottom layer made-up of six atoms at hexagon’s corner and one at hexagon’s center.

To explain regular geometry of cannonball.

Answer 11

c)

Interpretation Introduction

Interpretation: Number of cannonballs, type of packing and type of regular geometry to be found.

Concept introduction

Closest packing: A metallic crystal containing spherical atom that are equally connected to each other in all direction. We can show such a structure by uniform packing in the way the sphere uses the vacant space. Closest packing are two types are Cubic close packing and Hexagonal close packing.

Cubic close packing: The arrangement of abc have cubic close packing. In this packing, unit cell made-up of four layers of atom. The top layer and bottom layer made-up of six atoms at hexagon’s corner and one at hexagon’s center.

Hexagonal close packing: In this packing, unit cell made-up of three layers of atom. The top layer and bottom layer made-up of six atoms at hexagon’s corner and one at hexagon’s center.

To explain regular geometry of cannonball.

Answer 12

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Answer 23

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Solution Summary: The author explains the two types of close packing: Cubic and Hexagonal.

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