The radius (r) of a nucleus is directly proportional to the ( r 3 ) of mass number (A) to be shown and the volume for U 235 nucleus should be determined. Concept Introduction: Half-life period: The time required to reduce half of its original value. This is denoted by: t 1/2 This term is popularly use in nuclear chemistry , to describe the stability & instability of atoms or radioactive decay. For determination of first order rate constant K in half –life period we use K= 0 .693 t 1/2 Equation. The half-life in first order does not depend upon the initial concentration. Formula: The volume of a sphere is V= 4 3 πr 3 Age calculation: ln N t N 0 =-kt Calculate the age and rate constant: K= 0 .693 t 1/2

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Answer 1

Question

Chapter 19, Problem 19.97QP

(a)

Interpretation Introduction

Interpretation:

The radius (r) of a nucleus is directly proportional to the ( $r3$ ) of mass number (A) to be shown and the volume for $U235$ nucleus should be determined.

Concept Introduction:

Half-life period: The time required to reduce half of its original value.

This is denoted by: $t1/2$

This term is popularly use in nuclear chemistry, to describe the stability & instability of atoms or radioactive decay.

For determination of first order rate constant K in half –life period we use
$K=0.693t1/2$ Equation.

The half-life in first order does not depend upon the initial concentration.

Formula:

The volume of a sphere is $V=43πr3$

Age calculation:

$lnNtN0=-kt$

Calculate the age and rate constant:

$K=0.693t1/2$

(b)

Interpretation Introduction

Interpretation:

The radius (r) of a nucleus is directly proportional to the ( $r3$ ) of mass number (A) to be shown and the volume for $U235$ nucleus should be determined.

Concept Introduction:

Half-life period: The time required to reduce half of its original value.

This is denoted by: $t1/2$

This term is popularly use in nuclear chemistry, to describe the stability & instability of atoms or radioactive decay.

For determination of first order rate constant K in half –life period we use
$K=0.693t1/2$ Equation.

The half-life in first order does not depend upon the initial concentration.

Formula:

The volume of a sphere is $V=43πr3$

Age calculation:

$lnNtN0=-kt$

Calculate the age and rate constant:

$K=0.693t1/2$

To determine: The calculated volume for the $U235$ nucleus by substituting the equation derived in step-1.

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Answer 2

Question

Chapter 19, Problem 19.97QP

(a)

Interpretation Introduction

Interpretation:

The radius (r) of a nucleus is directly proportional to the ( $r3$ ) of mass number (A) to be shown and the volume for $U235$ nucleus should be determined.

Concept Introduction:

Half-life period: The time required to reduce half of its original value.

This is denoted by: $t1/2$

This term is popularly use in nuclear chemistry, to describe the stability & instability of atoms or radioactive decay.

For determination of first order rate constant K in half –life period we use
$K=0.693t1/2$ Equation.

The half-life in first order does not depend upon the initial concentration.

Formula:

The volume of a sphere is $V=43πr3$

Age calculation:

$lnNtN0=-kt$

Calculate the age and rate constant:

$K=0.693t1/2$

(b)

Interpretation Introduction

Interpretation:

The radius (r) of a nucleus is directly proportional to the ( $r3$ ) of mass number (A) to be shown and the volume for $U235$ nucleus should be determined.

Concept Introduction:

Half-life period: The time required to reduce half of its original value.

This is denoted by: $t1/2$

This term is popularly use in nuclear chemistry, to describe the stability & instability of atoms or radioactive decay.

For determination of first order rate constant K in half –life period we use
$K=0.693t1/2$ Equation.

The half-life in first order does not depend upon the initial concentration.

Formula:

The volume of a sphere is $V=43πr3$

Age calculation:

$lnNtN0=-kt$

Calculate the age and rate constant:

$K=0.693t1/2$

To determine: The calculated volume for the $U235$ nucleus by substituting the equation derived in step-1.

Expert Solution & Answer

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Answer 3

Question

Chapter 19, Problem 19.97QP

(a)

Interpretation Introduction

Interpretation:

The radius (r) of a nucleus is directly proportional to the ( $r3$ ) of mass number (A) to be shown and the volume for $U235$ nucleus should be determined.

Concept Introduction:

Half-life period: The time required to reduce half of its original value.

This is denoted by: $t1/2$

This term is popularly use in nuclear chemistry, to describe the stability & instability of atoms or radioactive decay.

For determination of first order rate constant K in half –life period we use
$K=0.693t1/2$ Equation.

The half-life in first order does not depend upon the initial concentration.

Formula:

The volume of a sphere is $V=43πr3$

Age calculation:

$lnNtN0=-kt$

Calculate the age and rate constant:

$K=0.693t1/2$

(b)

Interpretation Introduction

Interpretation:

The radius (r) of a nucleus is directly proportional to the ( $r3$ ) of mass number (A) to be shown and the volume for $U235$ nucleus should be determined.

Concept Introduction:

Half-life period: The time required to reduce half of its original value.

This is denoted by: $t1/2$

This term is popularly use in nuclear chemistry, to describe the stability & instability of atoms or radioactive decay.

For determination of first order rate constant K in half –life period we use
$K=0.693t1/2$ Equation.

The half-life in first order does not depend upon the initial concentration.

Formula:

The volume of a sphere is $V=43πr3$

Age calculation:

$lnNtN0=-kt$

Calculate the age and rate constant:

$K=0.693t1/2$

To determine: The calculated volume for the $U235$ nucleus by substituting the equation derived in step-1.

Expert Solution & Answer

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Check out a sample textbook solution

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Answer 4

Question

Chapter 19, Problem 19.97QP

(a)

Interpretation Introduction

Interpretation:

The radius (r) of a nucleus is directly proportional to the ( $r3$ ) of mass number (A) to be shown and the volume for $U235$ nucleus should be determined.

Concept Introduction:

Half-life period: The time required to reduce half of its original value.

This is denoted by: $t1/2$

This term is popularly use in nuclear chemistry, to describe the stability & instability of atoms or radioactive decay.

For determination of first order rate constant K in half –life period we use
$K=0.693t1/2$ Equation.

The half-life in first order does not depend upon the initial concentration.

Formula:

The volume of a sphere is $V=43πr3$

Age calculation:

$lnNtN0=-kt$

Calculate the age and rate constant:

$K=0.693t1/2$

(b)

Interpretation Introduction

Interpretation:

The radius (r) of a nucleus is directly proportional to the ( $r3$ ) of mass number (A) to be shown and the volume for $U235$ nucleus should be determined.

Concept Introduction:

Half-life period: The time required to reduce half of its original value.

This is denoted by: $t1/2$

This term is popularly use in nuclear chemistry, to describe the stability & instability of atoms or radioactive decay.

For determination of first order rate constant K in half –life period we use
$K=0.693t1/2$ Equation.

The half-life in first order does not depend upon the initial concentration.

Formula:

The volume of a sphere is $V=43πr3$

Age calculation:

$lnNtN0=-kt$

Calculate the age and rate constant:

$K=0.693t1/2$

To determine: The calculated volume for the $U235$ nucleus by substituting the equation derived in step-1.

Expert Solution & Answer

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Check out a sample textbook solution

See solution

Answer 5

Chapter 19, Problem 19.97QP

(a)

Interpretation Introduction

Interpretation:

The radius (r) of a nucleus is directly proportional to the ( $r3$ ) of mass number (A) to be shown and the volume for $U235$ nucleus should be determined.

Concept Introduction:

Half-life period: The time required to reduce half of its original value.

This is denoted by: $t1/2$

This term is popularly use in nuclear chemistry, to describe the stability & instability of atoms or radioactive decay.

For determination of first order rate constant K in half –life period we use
$K=0.693t1/2$ Equation.

The half-life in first order does not depend upon the initial concentration.

Formula:

The volume of a sphere is $V=43πr3$

Age calculation:

$lnNtN0=-kt$

Calculate the age and rate constant:

$K=0.693t1/2$

(b)

Interpretation Introduction

Interpretation:

The radius (r) of a nucleus is directly proportional to the ( $r3$ ) of mass number (A) to be shown and the volume for $U235$ nucleus should be determined.

Concept Introduction:

Half-life period: The time required to reduce half of its original value.

This is denoted by: $t1/2$

This term is popularly use in nuclear chemistry, to describe the stability & instability of atoms or radioactive decay.

For determination of first order rate constant K in half –life period we use
$K=0.693t1/2$ Equation.

The half-life in first order does not depend upon the initial concentration.

Formula:

The volume of a sphere is $V=43πr3$

Age calculation:

$lnNtN0=-kt$

Calculate the age and rate constant:

$K=0.693t1/2$

To determine: The calculated volume for the $U235$ nucleus by substituting the equation derived in step-1.

Answer 6

Chapter 19, Problem 19.97QP

(a)

Interpretation Introduction

Interpretation:

The radius (r) of a nucleus is directly proportional to the ( $r3$ ) of mass number (A) to be shown and the volume for $U235$ nucleus should be determined.

Concept Introduction:

Half-life period: The time required to reduce half of its original value.

This is denoted by: $t1/2$

This term is popularly use in nuclear chemistry, to describe the stability & instability of atoms or radioactive decay.

For determination of first order rate constant K in half –life period we use
$K=0.693t1/2$ Equation.

The half-life in first order does not depend upon the initial concentration.

Formula:

The volume of a sphere is $V=43πr3$

Age calculation:

$lnNtN0=-kt$

Calculate the age and rate constant:

$K=0.693t1/2$

Answer 7

Chapter 19, Problem 19.97QP

(a)

Interpretation Introduction

Interpretation:

The radius (r) of a nucleus is directly proportional to the ( $r3$ ) of mass number (A) to be shown and the volume for $U235$ nucleus should be determined.

Concept Introduction:

Half-life period: The time required to reduce half of its original value.

This is denoted by: $t1/2$

This term is popularly use in nuclear chemistry, to describe the stability & instability of atoms or radioactive decay.

For determination of first order rate constant K in half –life period we use
$K=0.693t1/2$ Equation.

The half-life in first order does not depend upon the initial concentration.

Formula:

The volume of a sphere is $V=43πr3$

Age calculation:

$lnNtN0=-kt$

Calculate the age and rate constant:

$K=0.693t1/2$

Answer 8

(b)

Interpretation Introduction

Interpretation:

The radius (r) of a nucleus is directly proportional to the ( $r3$ ) of mass number (A) to be shown and the volume for $U235$ nucleus should be determined.

Concept Introduction:

Half-life period: The time required to reduce half of its original value.

This is denoted by: $t1/2$

This term is popularly use in nuclear chemistry, to describe the stability & instability of atoms or radioactive decay.

For determination of first order rate constant K in half –life period we use
$K=0.693t1/2$ Equation.

The half-life in first order does not depend upon the initial concentration.

Formula:

The volume of a sphere is $V=43πr3$

Age calculation:

$lnNtN0=-kt$

Calculate the age and rate constant:

$K=0.693t1/2$

To determine: The calculated volume for the $U235$ nucleus by substituting the equation derived in step-1.

Answer 9

(b)

Interpretation Introduction

Interpretation:

The radius (r) of a nucleus is directly proportional to the ( $r3$ ) of mass number (A) to be shown and the volume for $U235$ nucleus should be determined.

Concept Introduction:

Half-life period: The time required to reduce half of its original value.

This is denoted by: $t1/2$

This term is popularly use in nuclear chemistry, to describe the stability & instability of atoms or radioactive decay.

For determination of first order rate constant K in half –life period we use
$K=0.693t1/2$ Equation.

The half-life in first order does not depend upon the initial concentration.

Formula:

The volume of a sphere is $V=43πr3$

Age calculation:

$lnNtN0=-kt$

Calculate the age and rate constant:

$K=0.693t1/2$

To determine: The calculated volume for the $U235$ nucleus by substituting the equation derived in step-1.

Answer 10

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Answer 11

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Answer 12

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Answer 13

Ch. 19.1 - Prob. 1PE Ch. 19.1 - Prob. 1RC Ch. 19.2 - Prob. 1RC Ch. 19.2 - Prob. 2PE Ch. 19.2 - What is the change in mass (in kg) for the...Ch. 19.3 - Prob. 1RC Ch. 19.4 - Write a balanced equation for 46106Pd(,p)47109Ag.Ch. 19.5 - Prob. 1RC Ch. 19 - Prob. 19.1QP Ch. 19 - Prob. 19.2QP

Solution Summary: The author explains that the radius (r) of a nucleus is directly proportional to the mass number (A).

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