When two opposites are combined, their sum is zero. This is because one value cancels out the other; for example, when adding +5 and -5, the result is 0. This principle holds true for any pair of opposites, regardless of their magnitude.
Zero
Because by definition, there sum will always be zero. Because the definition of opposites are additive inverses.
It is zero and that is simply because that is how additive opposites are defined.
Two integers are considered opposites if they are equal in absolute value but have different signs. For example, 5 and -5 are opposites because they are the same distance from zero on the number line, but one is positive and the other is negative. When added together, opposites always yield a sum of zero, illustrating their relationship.
"Opposites" cannot mean additive opposites since, by definition, their sum must be 0. So "opposites" is likely to mean multiplicative opposites. This gives the equation x + 1/x = 100 Then the two numbers are 0.010010 and 99.989999 to 6 dp.
Zero
Because by definition, there sum will always be zero. Because the definition of opposites are additive inverses.
It is zero and that is simply because that is how additive opposites are defined.
If the negative has a greater absolute value, the sum will be negative. If the positive has a greater absolute value, the sum will be positive.
"Opposites" cannot mean additive opposites since, by definition, their sum must be 0. So "opposites" is likely to mean multiplicative opposites. This gives the equation x + 1/x = 100 Then the two numbers are 0.010010 and 99.989999 to 6 dp.
the sum of the two
The term SUM means add and DIFFERRENCE means subtract. They are opposites.
For normal dice, and assuming "combined" refers to the sum, the answer is 7.
When two numbers have a sum of zero, they are called "additive inverses" or "opposites." For example, 5 and -5 are additive inverses because 5 + (-5) = 0. This concept is fundamental in mathematics, particularly in algebra.
A resultant Vector.
0
The two-word phrase in a word problem that indicates the need to add is "altogether" or "in total." These phrases signal that quantities are being combined, requiring addition to find the final sum. Other similar phrases include "combined" or "sum of."