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Assuming that a and b are two non-negative numbers, then their sum is a + b and the difference is |a - b|.

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Q: What is the sum and difference of the same two terms?
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What is the 7 terms of the sum and difference of two terms is?

The question does not make sense. The sum ad difference of two terms comprise only two terms so there are not 7 terms.


The product of the sum and difference of two terms is equal to the what of the squares of the terms?

The difference.


Product of the sum and difference of two terms is the difference of?

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How many terms does the product of the sum and difference of two terms have?

7 terms


Which of the following are binomials?

The ones that are the sum or the difference of two terms.


Two whole numbers whose sum and difference are the same?

1 and 0 are the two whole numbers with their sum same as their difference


Process of multiplying the sum and difference of two terms?

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If a polynomial is the difference of two squares?

No, a polynomial is the sum of any two monomials, i.e., any two terms, for example, a + b, a - b, a2 + b2, x2y -3, etc. ("Sum" may include negative terms.)No, a polynomial is the sum of any two monomials, i.e., any two terms, for example, a + b, a - b, a2 + b2, x2y -3, etc. ("Sum" may include negative terms.)No, a polynomial is the sum of any two monomials, i.e., any two terms, for example, a + b, a - b, a2 + b2, x2y -3, etc. ("Sum" may include negative terms.)No, a polynomial is the sum of any two monomials, i.e., any two terms, for example, a + b, a - b, a2 + b2, x2y -3, etc. ("Sum" may include negative terms.)


What are the steps in getting the product sum and difference of two terms?

To get the product, multiply the first number by the second. To get the sum, add the second number to the first. To get the difference, subtract the smaller number from the larger.


If The sum of two integers is 3 and the difference of the same two integers is eleven what are these integers?

7 and -4


When two forces P and Q acting along the same line then its resultant?

The resultant of two forces P and Q acting along the same line is the algebraic sum of the two forces. If they are acting in the same direction, the resultant is equal to the sum of the forces. If they are acting in opposite directions, the resultant is equal to the difference between the two forces.


Is the sum and difference of two perpendicular vectors have same lengyhs and also perpendicular to each other?

Yes, the sum of two perpendicular vectors has the same length as the original vectors, and they are also perpendicular to each other. However, the difference of two perpendicular vectors may not have the same length as the original vectors, but they will still be perpendicular to each other.