Number of Peaks Obtained in Curve Calculator

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Schrodinger Wave Equation

Bohr's Atomic Model

Compton Effect

De Broglie Hypothesis

Distance of Closest Approach

Heisenberg's Uncertainty Principle

Important Formulas on Bohr's Atomic Model

Photo Electric Effect

Planck Quantum Theory

Rutherford Scattering

Sommerfeld Model

Structure of Atom

✖Quantum Number describe values of conserved quantities in the dynamics of a quantum system.ⓘ Quantum Number [n_quantum]			+10% -10%
✖Azimuthal Quantum Number is a quantum number for an atomic orbital that determines its orbital angular momentum.ⓘ Azimuthal Quantum Number [l]			+10% -10%

✖Number of Peaks is the nonequivalent protons in a molecule.ⓘ Number of Peaks Obtained in Curve [n_p]

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Formula

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Number of Peaks Obtained in Curve

Formula

`"n"_{"p"} = "n"_{"quantum"}-"l"`

Example

`"-82"="8"-"90"`

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Number of Peaks Obtained in Curve Solution

STEP 0: Pre-Calculation Summary

Formula Used

Number of Peaks = Quantum Number-Azimuthal Quantum Number
n_p = n_quantum-l
This formula uses 3 Variables

Variables Used

Number of Peaks - Number of Peaks is the nonequivalent protons in a molecule.
Quantum Number - Quantum Number describe values of conserved quantities in the dynamics of a quantum system.
Azimuthal Quantum Number - Azimuthal Quantum Number is a quantum number for an atomic orbital that determines its orbital angular momentum.

STEP 1: Convert Input(s) to Base Unit

Quantum Number: 8 --> No Conversion Required
Azimuthal Quantum Number: 90 --> No Conversion Required

STEP 2: Evaluate Formula

Substituting Input Values in Formula

n_p = n_quantum-l --> 8-90

Evaluating ... ...

n_p = -82

STEP 3: Convert Result to Output's Unit

-82 --> No Conversion Required

FINAL ANSWER

-82 <-- Number of Peaks

(Calculation completed in 00.004 seconds)

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Created by Akshada Kulkarni

National Institute of Information Technology (NIIT), Neemrana

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< 22 Schrodinger Wave Equation Calculators

Angle between Orbital Angular Momentum and z Axis

Go Theta = acos(Magnetic Quantum Number/(sqrt(Azimuthal Quantum Number*(Azimuthal Quantum Number+1))))

Magnetic Quantum Number given Orbital Angular Momentum

Go Magnetic Quantum Number = cos(Theta)*sqrt(Azimuthal Quantum Number*(Azimuthal Quantum Number+1))

Orbital Angular Momentum

Go Angular Momentum = sqrt(Azimuthal Quantum Number*(Azimuthal Quantum Number+1))*[hP]/(2*pi)

Spin Angular Momentum

Go Angular Momentum = sqrt(Spin Quantum Number*(Spin Quantum Number+1))*[hP]/(2*pi)

Angle between Angular Momentum and Momentum along z axis

Go Theta = acos(Angular Momentum along z Axis/Quantization of Angular Momentum)

Relation between Magnetic Angular Momentum and Orbital Angular Momentum

Go Angular Momentum along z Axis = Quantization of Angular Momentum*cos(Theta)

Magnetic Quantum Angular Momentum

Go Angular Momentum along z Axis = (Magnetic Quantum Number*[hP])/(2*pi)

Spin only Magnetic Moment

Go Magnetic Moment = sqrt((4*Spin Quantum Number)*(Spin Quantum Number+1))

Magnetic Moment

Go Magnetic Moment = sqrt(Quantum Number*(Quantum Number+2))*1.7

Angular Momentum using Quantum Number

Go Angular Momentum = (Quantum Number*[hP])/(2*pi)

Exchange Energy

Go Exchange Energy = (Number of Electron*(Number of Electron-1))/2

Number of Spherical Nodes

Go Number of Nodes = Quantum Number-Azimuthal Quantum Number-1

Number of Peaks Obtained in Curve

Go Number of Peaks = Quantum Number-Azimuthal Quantum Number

Energy of Electron by Principal Quantum Number

Go Energy = Quantum Number+Azimuthal Quantum Number

Number of Orbitals in Sub Shell of Magnetic Quantum Number

Go Total Number of Orbitals = (2*Azimuthal Quantum Number)+1

Total Magnetic Quantum Number Value

Go Magnetic Quantum Number = (2*Azimuthal Quantum Number)+1

Maximum Number of Electrons in Sub Shell of Magnetic Quantum Number

Go Number of Electron = 2*((2*Azimuthal Quantum Number)+1)

Number of Orbitals of Magnetic Quantum Number in Main Energy Level

Go Total Number of Orbitals = (Number of Orbits^2)

Total Number of Orbitals of Principal Quantum Number

Go Total Number of Orbitals = (Number of Orbits^2)

Spin Multiplicity

Go Spin Multiplicity = (2*Spin Quantum Number)+1

Maximum Number of Electron in Orbit of Principal Quantum Number

Go Number of Electron = 2*(Number of Orbits^2)

Total Number of Nodes

Go Number of Nodes = Quantum Number-1

Number of Peaks Obtained in Curve Formula

Number of Peaks = Quantum Number-Azimuthal Quantum Number
n_p = n_quantum-l

What is quantum number?

Quantum Number is the set of numbers used to describe the position and energy of the electron in an atom are called quantum numbers. There are four quantum numbers, namely, principal, azimuthal, magnetic and spin quantum numbers. The values of the conserved quantities of a quantum system are given by quantum numbers. An electron in an atom or ion has four quantum numbers to describe its state and yield solutions to the Schrödinger wave equation for the hydrogen atom.

How to Calculate Number of Peaks Obtained in Curve?

Number of Peaks Obtained in Curve calculator uses Number of Peaks = Quantum Number-Azimuthal Quantum Number to calculate the Number of Peaks, The Number of Peaks Obtained in Curve formula is defined as the total number of nonequivalent protons obtained in a curve. Number of Peaks is denoted by n_p symbol.

How to calculate Number of Peaks Obtained in Curve using this online calculator? To use this online calculator for Number of Peaks Obtained in Curve, enter Quantum Number (n_quantum) & Azimuthal Quantum Number (l) and hit the calculate button. Here is how the Number of Peaks Obtained in Curve calculation can be explained with given input values -> -82 = 8-90.

FAQ

What is Number of Peaks Obtained in Curve?

The Number of Peaks Obtained in Curve formula is defined as the total number of nonequivalent protons obtained in a curve and is represented as n_p = n_quantum-l or Number of Peaks = Quantum Number-Azimuthal Quantum Number. Quantum Number describe values of conserved quantities in the dynamics of a quantum system & Azimuthal Quantum Number is a quantum number for an atomic orbital that determines its orbital angular momentum.

How to calculate Number of Peaks Obtained in Curve?

The Number of Peaks Obtained in Curve formula is defined as the total number of nonequivalent protons obtained in a curve is calculated using Number of Peaks = Quantum Number-Azimuthal Quantum Number. To calculate Number of Peaks Obtained in Curve, you need Quantum Number (n_quantum) & Azimuthal Quantum Number (l). With our tool, you need to enter the respective value for Quantum Number & Azimuthal Quantum Number and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.

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