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.
d = 2(n = 265782341)
I am not really sure what you are asking for, but any intercept on the x-axis has a y value of 0, so for any particular x value N, the intercept is at (N, 0).
3n-8 = 32-n add n to both sides 4n-8 = 32 add 8 to both sides 4n = 40 divide both sides by 4 n = 10
The numbers are 8 and 32 and the max product is 256.Let one number be mLet the other be nWe have m + 4n = 64So 4n = 64 - mor n = 16- m/4We want mn = m(16 - m/4) to be a max value.That is to say the product of these two numbers equals -(1/4)m2 + 16m.Now depending on you level of math there are many ways to do this.If you know calculus, you can take the derivative of f(m)= -(1/4)m2 + 16mand you find it as -(1/2)m + 16.Now you would set that equal to zero which will indicates m = 32.So you have:-(1/2)m + 16 = 0m = 32To find the other number, substitute 32 for m into the equation n = 16 - m/4 and solve for n.So that the other number is 16-32/4 or 8.Thus, the numbers are 8 and 32, and their product is 256.Since f(m)=16m-m2 /4, we can also look at f(32)= 16(32)-322 /4=512-256=256METHOD TWONow if you don't know calculus, here is another way to do it.You can see that f(m)= -(1/4)m2 + 16m is a quadratic function written in standard form asax2 + bx + c, where a = -1/4, b = 16, and c = 0.The graph is a parabola which opens down since the sign of the coefficient of m2 is negative (a = -1). We need to find the vertex of the parabola where the y-coordinate will be the max value.The formula for the vertex is (-b/2a, f(-b/2a)), so we have-b/2a = -16/(2(-1/4)) = 32, andf(m) = -(1/4)m2 + 16mf(-b/2a) = f(32) = -(1/4)(32)2 + 16(32) = 256Therefore, the vertex of the parabola is at (32, 256) and the maximum value of 256 happens when m = 32. Since this max value is the product of m and n, then n = 8 (256/32).METHOD THREEOnce again look at the function f(m)=16m-m2 /4 and write it in standard formf(m)=-m2 /4 +16mNow complete write this as -1/4(m2 -64m) and complete the square.We havef(m)=-1/4(m -32)2 +256This tells us the graph is a parabola with vertex (32, 256)Since the parabola opens downward, 256 is the max.
70,000 can be written as 7.0 x 10^4
Draw and label a line with collinear points J, K, L, M, N, and O. J and O are not between any points
They are named as K , L , M , N ... . Where in K is the first shell , L is the second shell , M is the third shell , N is the fourth shell and so on.
H I J K L M N O is the chemical formula for water. The letters go from H to O, H20 =)
The magnetic quantum number (m) can range from -l to +l, where l is the azimuthal quantum number. For an element with n=1 (first energy level), l=0. Therefore, the magnetic quantum number (m) can only be 0.
k,l n;lm;m
#include<iostream> using namespace std; int main(){ cout<<"enter size of hollow diamond"; int n; cin>>n; if(n%2==0) n++; // here I am dealing with odd size for(int i=0;i<n;i++){// for the first line cout<<"*"; } cout<<"\n"; int p,k=n/2; p=k; int j,l,m,o=1; for(i=0;i<p;i++){//for top half for(j=0;j<k;j++){//for left quarter cout<<"*"; } for(l=0;l<o;l++){// for space cout<<" "; } for(m=0;m<k;m++){//for right quarter cout<<"*"; } cout<<"\n"; k--; o+=2; } k+=2; o-=4; for(i=0;i<p-1;i++){//for the bottom half for(j=0;j<k;j++){//for left quarter cout<<"*"; } for(l=0;l<o;l++){// for space cout<<" "; } for(m=0;m<k;m++){//for right quarter cout<<"*"; } cout<<"\n"; k++; o-=2; } for(i=0;i<n;i++){//for last line cout<<"*"; } return 0; }
a b c d e f g h i j k l m n OOOOOOOOOOOOOOO a b c d e f g h i j k l m n OOOOOOOOOOOOOOO
N i g g a w a s l i k e d a m n
The K shell can hold up to 2 electrons, the L shell can hold up to 8 electrons, the M shell can hold up to 18 electrons, and the N shell can hold up to 32 electrons.
N i g g a w a s l i k e d a m n
a
B, D, E, F, H, I, K, L, M, N, P, R, T, (As capitals) b, d, h, i, k, l, m, n, p, q, r, (as small letters)