as we move away from nucleus the energy of orbit

get as we move away from nucleus the energy of orbit from screen.

As we move away from the nucleus, the energy of the orbit constantly increases.

As we move away from the nucleus, the energy of the orbit constantly increases.

Byju's Answer Standard IX Chemistry Atoms As we move aw... Question

As we move away from the nucleus, the energy of the orbit constantly increases.

A True B False Open in App Solution

The correct option is B True

As we move away from the nucleus, the attractive force applied on the electrons from the nucleus reduces. Hence, the energy of the orbit constantly increases.

Suggest Corrections 10 SIMILAR QUESTIONS

Q. As we move away from the nucleus, the energy of the orbit constantly increases.Q.

The energy of an orbit increases as we move away from the nucleus.

Q. The energy associated with each orbit as we move away from the nucleus.Q. Assertion :The kinetic energy of an electron orbiting in third orbit is less than the electron orbiting in second orbit. Reason: As we move away from the nucleus the forces of attraction between electron and the nucleus increasesQ. Energy associated with an orbit .................. as its distance increases from the nucleus.

View More

स्रोत : byjus.com

As we move away from the nucleus, the energy of the electron

Click here👆to get an answer to your question ✍️ As we move away from the nucleus, the energy of the electron

Question

As we move away from the nucleus, the energy of the electron

A

Increases

B

Decreases

C

Remains same

D

None of these

Medium Open in App Solution Verified by Toppr

Correct option is A)

Energy of the electron in the n

th shell is given by: E=−13.6 n 2 Z 2 ​ eV

As we move away from the nucleus, n increases and according to the above formula, energy also increases.

Was this answer helpful?

12 1

स्रोत : www.toppr.com

As we move away from nucleus, the energy of orbit

As we move away from nucleus energy associated with an orbital increases

Home > English > Class 11 > Chemistry > Chapter > Atomic Structure >

As we move away from nucleus, ...

As we move away from nucleus, the energy of orbit

Updated On: 27-06-2022

( 00 : 20 ) ADVERTISEMENT Text Solution Open Answer in App A decreases B increases C remains constant D None of these Answer

The correct Answer is B

Solution

As we move away from nucleus energy associated with an orbital increases

Answer

Step by step solution by experts to help you in doubt clearance & scoring excellent marks in exams.

Related Videos

639796816 18 6.1 K 1:07

As the electron moves away from the nucleus its potential energy ---- and kinetic energy -----

628569233 4 400 1:10

The total energy of electron in an atom is a combination of potential energy and kinetic energy. If total energy is

−E -E

for an electron in an atom, then its K.E. and P.E. respectively are

642700690 46 9.8 K 1:10

As the electron moves away from the nucleus its potential energy --- and kinetic energy ---

647237735 17 7.2 K 1:45

According to Bohr's atomic model, as we move away from the nucleus

648542436 18 3.2 K

As we go away from the nucleus, the difference between the successive energy levels:

647236663 17 6.8 K 3:09

As we move away from the nucleus, in atom the potential energy of electron increases, the total energy as a whole increases. What happens to the kinetic energy of the electron?

Show More ADVERTISEMENT Follow Us:

Popular Chapters by Class:

Class 6 Algebra

Basic Geometrical Ideas

Data Handling Decimals Fractions Class 7

Algebraic Expressions

Comparing Quantities

Congruence of Triangles

Data Handling

Exponents and Powers

Class 8

Algebraic Expressions and Identities

Comparing Quantities

Cubes and Cube Roots

Data Handling

Direct and Inverse Proportions

Class 9

Areas of Parallelograms and Triangles

Circles Coordinate Geometry Herons Formula

Introduction to Euclids Geometry

Class 10

Areas Related to Circles

Arithmetic Progressions

Circles Coordinate Geometry

Introduction to Trigonometry

Class 11 Binomial Theorem

Complex Numbers and Quadratic Equations

Conic Sections

Introduction to Three Dimensional Geometry

Limits and Derivatives

Class 12

Application of Derivatives

Application of Integrals

Continuity and Differentiability

Determinants

Differential Equations

Privacy Policy

Terms And Conditions

Disclosure Policy Contact Us

स्रोत : www.doubtnut.com