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What else can I help you with?
How chi square distribution is extension of normal distribution?
Given "n" random variables, normally distributed, and the squared values of these RV are summed, the resultant random variable is chi-squared distributed, with degrees of freedom, k = n-1. As k goes to infinity, the resulant RV becomes normally distributed. See link.
What is induction in math term mean?
It is a method of proving a statement for all values of a variable - usually for all integers. Often, the process is as follows: Prove the statement for n = 1 Assume that the statement is true for n = k and prove that, in that case, it must be true for n = k+1. Invoke the law of induction to assert that it is true for all [integer] values of n.
Write a c programme to perform newtons interpolation formula?
#include#includevoid main(){ int i, n, j, k, l ;float xo, y[20], f[10][10],X[10],Y[10],h,u,p;clrscr();printf("Enter the value of n(No.of data pairs - 1) : \n");scanf("%d" ,&n);printf("Enter the initial value of x :\n ");scanf("%f" ,&xo);printf("Enter the step size h :\n ");scanf("%f",&h);printf("Enter the values of y\n");for(i=0;i
What is a score value?
for a normal-shaped distribution with n=50 and siqma =8 : a- what proportion of the scores have values between 46 and 54? b- for samples of n= 4, what means have values what proportion of the sample mean have values between 46 and 54? c- for samples of n= 16, what means have values what proportion of the sample mean have values between 46 and 54?
What is the value of k x l x m x n?
The value of k x l x m x n is the product of all four variables: k, l, m, and n. To find the final value, you would simply multiply the numerical values of k, l, m, and n together. This operation follows the commutative property of multiplication, meaning you can multiply the numbers in any order and still get the same result.
What does inductive reasoning means in math?
Typically, inductive reasoning is a tool which is used to prove a statement for all integers, n. If you can show that a statement istrue for n = 1.if it is true for some value n = k you prove that it must be true for n=k+1, thenby the induction, you have proved that it is true for all values of n.
What has the author Ida N Lab written?
Ida N. Lab has written: 'Duriat kabawa maot'
How can you prove e-infinity equals 0?
I think you mean e to the (- infinity) power. The proof would be a limit proof. The limit (as n-->infinity) of [( en) ] = 0 You should have some other limits in class that you have proven. Show that your limit is less than one of those given for all values of n then you have your proof. For instance, if you already know that lim (as n-->infinity) of [(1/n) ] = 0 then for n = 1, 1/e1 < 1/1 true for n = 2, 1/e2 < 1/2 true Then assume that it is true for n = k so for n = K, 1/eK < 1/K assumed true therefore: eK > K multiply both by e e(k+1) > ke but we know ke > k+1 because e>1 SO: e(k+1) > ke > k+1 now take the reciprocal (reverses the inequalities) 1/e(k+1) < 1/ke < 1/ (k+1) by transitive prop of inequalities eliminate the middle term so that 1/e(k+1) < 1/ (k+1) this proves the case for n=K+1 and therefore will be true for all values of n since k was never a specified value. And if: 1/e(k+1) < 1/ (k+1) by one of the properties of limits, since the lim of 1/n is zero, then the lim of 1/en is also zero when n --> infinity.
C program for displaying perfect numbers using nested loop?
for (n=1; n<1000; ++n) { for (sum=0, k=1; k<=n/2; ++k) if (n%k==0) sum += k; if (sum==n) printf ("%d\n", n); }
What is summation of a factorial?
The summation of a factorial refers to the process of adding together the factorials of a sequence of non-negative integers. For example, the summation of factorials from 0 to n can be expressed as ( \sum_{k=0}^{n} k! ), where ( k! ) represents the factorial of ( k ). This results in a total that combines the values of each factorial in the specified range. Factorials grow rapidly, so the sum increases quickly as ( n ) increases.
Write a program to find the sum of squares of the given number?
#include<stdio.h> int main() { int count,i,j,k,n,*a,sum=0; printf("Enter the value of 'n':"); scanf("%d",&n); a=malloc(n*sizeof(int)); for(i=1;i<=n;i++) { count=0; j=1; while(j<=i) { if(i%j==0 && i!=2) count++; j++; } if(count==2 count==1) { for(k=0;k<=n;k++) a[k]=i; } } for(k=0;k<=n;k=k+1) printf("%d\t",a[k]); for(k=0;k<=n;k=k+2) sum+=a[k] * a[k]; printf("The sum of squares of alternative prime numbers is=%d",sum); getchar(); return 0; }
How do you write it in numbers k is a function of n and 7 times n equals k?
k = f(n) = 7n
