bartleby
search
close search
Hit Return to see all results
close solutoin list

Chapter 3, Problem 3.140QP

FindFindarrow_forward

CHEMISTRY: ATOMS FIRST VOL 1 W/CON...

14th Edition
Burdge
ISBN: 9781259327933

Solutions

Chapter
Section
FindFindarrow_forward

CHEMISTRY: ATOMS FIRST VOL 1 W/CON...

14th Edition
Burdge
ISBN: 9781259327933

(a)

Interpretation Introduction

Interpretation:

The metals having the highest binding energy and the metals in which the electrons will be ejected with a photon having the wavelength of 333 nm which is fired at the three metals should be calculated.

Concept Introduction:

The photoelectric effect was not explained by the wave theory of light which is associated with the energy of light to its intensity.  Einstein prepared a best guess.  He suggested that a beam of light is a stream of particles.  These “particles” are known as photons.  Einstein worked out that each photon should possess some energy E,

Ephoton = hν

here h is called Planck’s constant (6.626 × 1034 Js) and ν is the frequency of the light.  Electrons are arranged in a metal by their attractive forces.  Light of a high frequency (which corresponds to a high energy) requires removing the electrons from the metal which break them free.  If the frequency of the photons is which exactly equals the energy which binds the electrons in the metal, the light have sufficient energy to move the electrons loose.  If a light of higher frequency is used, the electrons are removed form the metal and also some kinetic energy is acquired.  This can be summarized by the equation:

hν = KE + W

where KE is the kinetic energy of the ejected electron and W is the binding energy of the electron in the metal.  Rearrange the above equation as

KE = hν  W

From this equation, when the photon is more energetic (i.e., the higher its frequency), the kinetic energy of the ejected electron is larger.  If the frequency of light is below the threshold frequency, the photon moves away from the surface and no electrons will be ejected.  If the frequency is equal to the threshold frequency, it removes the most loosely attached electron.  If the frequency is above the threshold frequency, it will not only remove the electron, but also require certain kinetic energy to the ejected electron.

To find: Calculate the metals having the highest binding energy

(b)

Interpretation Introduction

Interpretation:

The metals having the highest binding energy and the metals in which the electrons will be ejected with a photon having the wavelength of 333 nm which is fired at the three metals should be calculated.

Concept Introduction:

The photoelectric effect was not explained by the wave theory of light which is associated with the energy of light to its intensity.  Einstein prepared a best guess.  He suggested that a beam of light is a stream of particles.  These “particles” are known as photons.  Einstein worked out that each photon should possess some energy E,

Ephoton = hν

here h is called Planck’s constant (6.626 × 1034 Js) and ν is the frequency of the light.  Electrons are arranged in a metal by their attractive forces.  Light of a high frequency (which corresponds to a high energy) requires removing the electrons from the metal which break them free.  If the frequency of the photons is which exactly equals the energy which binds the electrons in the metal, the light have sufficient energy to move the electrons loose.  If a light of higher frequency is used, the electrons are removed form the metal and also some kinetic energy is acquired.  This can be summarized by the equation:

hν = KE + W

where KE is the kinetic energy of the ejected electron and W is the binding energy of the electron in the metal.  Rearrange the above equation as

KE = hν  W

From this equation, when the photon is more energetic (i.e., the higher its frequency), the kinetic energy of the ejected electron is larger.  If the frequency of light is below the threshold frequency, the photon moves away from the surface and no electrons will be ejected.  If the frequency is equal to the threshold frequency, it removes the most loosely attached electron.  If the frequency is above the threshold frequency, it will not only remove the electron, but also require certain kinetic energy to the ejected electron.

To determine: Get the metals in which the electrons will be ejected with a photon having the wavelength of 333 nm which is fired at the three metals

Still sussing out bartleby?

Check out a sample textbook solution.

See a sample solution

The Answers to Your Study Problems

Solve them all with bartleby. Boost your grades with guidance from subject experts covering thousands of textbooks. All for just $9.99/month

Get As ASAP