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The ground state of an atom is when n1, not n0.

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6mo ago

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What is a possible quantum number set for an electron found in a ground-state helium (He) atom?

A possible quantum number set for an electron in a ground-state helium atom could be n1, l0, m0, s1/2.


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Let n be any number and n/n = 1 and n1/n1 = n1-1 which is n0 that must equal 1


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Codings for coprime number in c?

#include<stdio.h> int main(){ int n1,n2; printf("\nEnter two numbers:"); scanf("%d %d",&n1,&n2); while(n1!=n2){ if(n1>=n2) n1=n1-n2; else n2=n2-n1; } printf("\nGCD=%d",n1); return 0; }


What is the pmf of trinomial distribution?

P(x=n1,y=n2) = (n!/n1!*n2!*(n-n1-n2)) * p1^n1*p2^n2*(1-p1-p2) where n1,n2=0,1,2,....n n1+n2<=n


Find LCM and HCF of two given number by using for loop in c?

#include<stdio.h> int main(){ int n1,n2; printf("\nEnter two numbers:"); scanf("%d %d",&n1,&n2); while(n1!=n2){ if(n1>=n2-1) n1=n1-n2; else n2=n2-n1; } printf("\nGCD=%d",n1); return 0; }


What is the value of the expression of n1?

the value of the exponent n1


What is the value of the expression n1?

the value of the exponent n1


When the electron moves from n1 to n2 how much does the radius change?

When an electron transitions from a lower energy level (n1) to a higher energy level (n2) in a hydrogen atom, the radius of its orbit increases. The radius of the orbit in a hydrogen atom is proportional to the square of the principal quantum number (n), given by the formula ( r_n = n^2 \times r_1 ), where ( r_1 ) is the radius of the lowest energy level. Therefore, as n increases, the radius increases significantly, specifically by a factor of ( (n2^2/n1^2) ).


How can you create calculator in computer language cpp?

void main() { int i; float n1,n2; abc: printf("Enter two nos "); scanf("%f%f",&n1,&n2); printf("\n %f + %f = %f " ,n1,n2,n1+n2); printf("\n %f - %f = %f " ,n1,n2,n1-n2); printf("\n %f x %f = %f " ,n1,n2,n1*n2); printf("\n %f / %f = %f " ,n1,n2,n1/n2); printf("\npress 5 to make another calculation"); scanf("%d",&i); if (i==5) goto abc; }


What is the sum of the 10 positive integers?

The sum of the first 10 positive integers, using the formula N1 + (N1 + 1) + ... + N2 = N2 * (N2 + 1) / 2 - (N1 - 1) * N1 / 2 is: 55