k = you - int (you / j) * j; You can also use, if your language supports the modulus (%) operator... k = you % j;
Let there be n jobs which are to be assigned to n operators so that one job is assigned to only one operator. i = Index for job, i = 1, 2, … n j = Index for operators, j = 1, 2, … n Cij = Unit cost for assigning job 'i' to operator 'j' 1 if job i is assigned to operator j Xij = 0 Otherwise The objective is to minimize the total cost of assignment. If job I is assigned to operator 1, the cost is (C11X11). Similarly, for job 1, operator 2 the cost is (C12X12). The objective function is: Minimize = ∑ni=1 ∑nj=1 Cij Xij …(1) Since one job (i) can be assigned to any one of the operators, we have following constraint set: ∑ni=1 Xij = 1; for all j;j = 1, 2, ... n …(2) Similarly for each operator, there may be only one assignment of job. For this, the constraint set is: ∑ni=1 Xij = 1; for all i;i = 1, 2, ... n …(3) The non-negativity constraint is: Xij > 0 …(4) Minimize Z = ∑ni=1 ∑nj=1 Cij Xij Subject to ∑ni=1 Xij = 1; for all j;j = 1, 2, ... n ∑nj=1 Xij = 1; for all i;i = 1, 2, ... n Xij > for all i and all j. JANAK RAJ UPRETI TIMT COLLAGE RAJOURI GARDEN NEW DELHI 17/41 WEST PUNJABI BAGH S-6.. 9311864681 WITH ... DINESH GARG...9899558427
#include<iostream.h> #include<conio.h> class num { private: int a,b,c,d; publ;ic: num(int j,int k,int m,int l) { a=j; b=k; c=m; d=l; } void show(void); void operator++(); }; void num::show() { cout<<................................................................... } void num::operator++() {++a;++b;++c;++d; } main() { clrscr(); num X(3,2,5,7); cout<<"b4 inc of x"; X.show(); ++X; cout<<"after inc of x"; X.show(); return 0; }
The operator, 'j', is used to indicate a phasor quantity that has been rotated, counterclockwise, through an angle of 90 degrees.So, if (for example) the operator is applied to a voltage U, then it is written as jU, which indicates means that the voltage lies along the vertical positive axis. A further operation by j, results in jjU, or j2 U, which means that the voltage lies along the horizontal negative axis -so, j2 is equivalent to -1U (or j is equivalent to the square-root of -1) or, simply, -U.A further operation by j, results in the voltage lying along the negative vertical axis: that is: jjjU = jj2U=-jU.But to answer your question, for inductive reactance (XL), we express impedance (Z) a follows: Z = R+jXL and, for capacitive reactance (XC), we express impedance as Z = R - jXC (the L and C should be subscripts).Strictly-speaking the operator j doesn't actually apply to impedance, because impedance, resistance, and reactance or not phasor (vector) quantities. So if we wanted to be strictly accurate, the above equations should be written as:(E/I) = (UR/I) + j (UL/I) and (E/I) = (UR/I)- j (UC/I)...but this is being rather pedantic.
import java.util.*; class Demo { public static void main(String args[]) { System.out.println("Even Numbers Are "); for (int i=1;i<=20;i++) { System.out.print(" "+(2*i)); } System.out.println("\n \n Odd Numbers Are "); for(int j=0;j<=20;j++) { System.out.print(" "+((2*j)+1)); } } }
D. J. Bradley has written: 'THE OPERATOR'
J. Draper has written: 'The application of information theory to human operator problems'
k = you - int (you / j) * j; You can also use, if your language supports the modulus (%) operator... k = you % j;
The operator 'j' represents the imaginary unit in alternating current circuits. It is used to denote the phase difference or angular displacement between voltage and current waveforms in complex impedance calculations. The use of 'j' helps in simplifying mathematical calculations in AC circuits by treating the impedance as a complex number.
The increment operator in C++ is defined by operator++(). All arithmetic types (char, int, float, double, long, short, long long and long double) and all pointer types except void* are supported by operator++(). User-defined types can overload operator++() to provide support where required. operator++() has two versions, prefix increment and postfix increment. Prefix increment behaves as one would expect, incrementing the operand by 1 and returning the modified value. Postfix increment also increments the operand, however, the return value is the pre-incremented value. To understand the difference between prefix and postfix, consider the following: int i = 0; int j = ++i; // i=1, j=1 int i = 0; int j = i++; // i=1, j=0
The equals operator is used for assigning a value to a variable. ex String name = "efu"; the equals equals operator is used for comparaing if the given value is equal to another value which is assigned for a variable. ex int i = 0; int j = 5; if( i == 0){ System.out.println(j+"can't be divided by"+i); }else{ System.out.println("answer is " +j/i); }
None whatsoever. However, if you can, a class-J cotton candy device operator certification can help.
I. J. Maddox has written: 'Elements of functional analysis' -- subject(s): Functional analysis 'Infinite matrices of operators' -- subject(s): Infinite matrices, Operator theory, Summability theory
The different types of operators are as follows: *Arithmatic operator *Relational operator *Logical operator *Assignment operator *Increment/Decrement operator *Conditional operator *Bitwise operator *Special operator
Let there be n jobs which are to be assigned to n operators so that one job is assigned to only one operator. i = Index for job, i = 1, 2, … n j = Index for operators, j = 1, 2, … n Cij = Unit cost for assigning job 'i' to operator 'j' 1 if job i is assigned to operator j Xij = 0 Otherwise The objective is to minimize the total cost of assignment. If job I is assigned to operator 1, the cost is (C11X11). Similarly, for job 1, operator 2 the cost is (C12X12). The objective function is: Minimize = ∑ni=1 ∑nj=1 Cij Xij …(1) Since one job (i) can be assigned to any one of the operators, we have following constraint set: ∑ni=1 Xij = 1; for all j;j = 1, 2, ... n …(2) Similarly for each operator, there may be only one assignment of job. For this, the constraint set is: ∑ni=1 Xij = 1; for all i;i = 1, 2, ... n …(3) The non-negativity constraint is: Xij > 0 …(4) Minimize Z = ∑ni=1 ∑nj=1 Cij Xij Subject to ∑ni=1 Xij = 1; for all j;j = 1, 2, ... n ∑nj=1 Xij = 1; for all i;i = 1, 2, ... n Xij > for all i and all j. JANAK RAJ UPRETI TIMT COLLAGE RAJOURI GARDEN NEW DELHI 17/41 WEST PUNJABI BAGH S-6.. 9311864681 WITH ... DINESH GARG...9899558427
#include<iostream.h> #include<conio.h> class num { private: int a,b,c,d; publ;ic: num(int j,int k,int m,int l) { a=j; b=k; c=m; d=l; } void show(void); void operator++(); }; void num::show() { cout<<................................................................... } void num::operator++() {++a;++b;++c;++d; } main() { clrscr(); num X(3,2,5,7); cout<<"b4 inc of x"; X.show(); ++X; cout<<"after inc of x"; X.show(); return 0; }
The operator, 'j', is used to indicate a phasor quantity that has been rotated, counterclockwise, through an angle of 90 degrees.So, if (for example) the operator is applied to a voltage U, then it is written as jU, which indicates means that the voltage lies along the vertical positive axis. A further operation by j, results in jjU, or j2 U, which means that the voltage lies along the horizontal negative axis -so, j2 is equivalent to -1U (or j is equivalent to the square-root of -1) or, simply, -U.A further operation by j, results in the voltage lying along the negative vertical axis: that is: jjjU = jj2U=-jU.But to answer your question, for inductive reactance (XL), we express impedance (Z) a follows: Z = R+jXL and, for capacitive reactance (XC), we express impedance as Z = R - jXC (the L and C should be subscripts).Strictly-speaking the operator j doesn't actually apply to impedance, because impedance, resistance, and reactance or not phasor (vector) quantities. So if we wanted to be strictly accurate, the above equations should be written as:(E/I) = (UR/I) + j (UL/I) and (E/I) = (UR/I)- j (UC/I)...but this is being rather pedantic.