It is not possible to answer the question as it appears because it makes no sense whatsoever.
No, the sum of two integers is not equal to the difference of the same two integers, except in specific cases. For two integers ( a ) and ( b ), the sum is ( a + b ) and the difference is ( a - b ). These two expressions can only be equal if one of the integers is zero or if they are equal (i.e., ( a = b )). In general, the sum will be greater than or less than the difference, depending on the values of ( a ) and ( b ).
The sum of two positive integers is never zero. The sum of two numbers a and b can only be zero if a=-b, or a=0 and b=0. Since 0 is not a positive integer, and a and b cannot both be positive integers if a=-b, then it is impossible for the sum of two positive integers to be zero. _______________________________________________________________ The above answer is correct. Here is another way to say it: An integer is any whole number including negative numbers, positive numbers and zero. However, a "positive integer" is a whole number greater than zero. The "sum of two positive integers" means you are adding two numbers greater than zero together. Therefore, the sum of two positive integers can never be a negative integer, and can never be zero. Example: 1 + 1 = 2
To find the sum of integers, you can use the formula for the sum of an arithmetic series. If you want to sum all integers from 1 to ( n ), the formula is ( S = \frac{n(n + 1)}{2} ). For a specific range of integers, simply add them together directly or apply the same formula by adjusting the starting and ending points. For example, to sum integers from ( a ) to ( b ), use ( S = \frac{b(b + 1)}{2} - \frac{(a - 1)a}{2} ).
int a = 1; int b = 2; int c = a + b; // Sum
addition a + b
The flowchart to read 10 positive integers K>10 Start A N K=1 Sum = 0 Sum = Sum + K2 B Is Y Print K > 100? sum K=k+1 End B A
Sine(A+ B) = Sine(A)*Cosine(B) + Cosine(A)*Sine(B).
Only CaCl2 is correct. The rest should be BBr3, SiF4 and KF.
On a multiple choice test with answers of A, B, C, and D, the answer of 'A' would only be the correct answer if all other choices are incorrect.
641
The associative property states that, for the sum of three or more integers the order in which the summation in carried out does not make a difference to the answer. Thus, for any three integers, A, B and C: (A + B) + C = A + (B + C) and so, without ambiguity, we can write either as A + B + C. Note that A + B need not be the same as B + A. The order of the integers DOES matter. It is the order of the summing that does not.
There are infinitely many answers: 1+a/b and 2-a/b for any pair of positive integers a and b, with a<b.