answersLogoWhite

0

If both x and y are integers, then x plus y is always an integer, otherwise not.

User Avatar

Wiki User

14y ago

What else can I help you with?

Related Questions

Write a program to subtract integer y from integer x?

x -=y;


How many positive integer solutions are there to the equation x plus y plus z equals 17?

There are 120 solutions.


What are the integer values that satisfy 3x plus 4y less than 12 then x more than 1 then y more than 0?

The integer value of 3x plus 4y take away 12 plus X times 1 times Y plus 0 equals 28. This is taught in 8th grade math.


How do solve for m Y equals mx plus 6?

Y = mX + 6 Y - 6 = mX (Y - 6)/X = m ==============If you had values you could get the integer that is m


Is x plus 1 considered a consecutive even integer?

x + 1 would be a consecutive integer where x is an integer.


Proof that square of any rational number is rational?

Consider a rational number, p.p is rational so p = x/y where x and y are integers.x is an integer so x*x is an integer, and y is an integer so y*y is an integer.So p2 = (x/y)2 = x2/y2 is a ratio of two integers and so is rational.


How do you factor x cubed plus 3xsquaredy plus 3xy squared plus y cubed?

(x + y)(x + y)(x + y)


If x plus 1 is an integer what is the next larger consecutive integer?

x+2


What is Y x plus 5 Y 6?

The answer to Y x plus 5 Y 6 is Y(x+5Y5).One possible solution to y x plus 5 y 6 is Y(x+5Y5).


Does y equals x plus 4 rpresent a function?

Yes it does, Remember Y values are generally function values. So, putting a value into this function, substitution a integer for X, fives you the Y value. Y = X + 4 ( make X 2 ) Y = (2) + 4 Y = So, when X = 2, Y = 6. The function.


When y equals x squared plus k and both x and k are integer how to quickly converge y to be a perfect integer square by varying x where eg 225 is solution for y when k equals 161 and x equals 8?

This is a hyperbola. It is best approached using Fermat's factorisation method. Seefermat-s-factorization-methodor google wikepedia


Is a number divisible by 4 always even explain why?

if x is divisible by 4 then x/4 = y, where y is an integer. so it follows that y = x/(2*2) and therefore 2y = x /2. since y is an integer, so must 2y. since x/2 yields an integer (2y), x must be even.