What is the sign of -(88)/(13)+(88)/(13)? Choose 1 answer: (A) Positive (B) Negative (c) Neither positive nor negative-the sum is zero.

Evaluate First Term: Evaluate the first term of the expression. The first term is -(88)/(13), which is a negative number because it is the negative of a positive number.Evaluate Second Term: Evaluate the second term of the expression. The second term is (88)/(13), which is a positive number because it is a positive number divided by a positive number.Add Terms Together: Add the two terms together. Since the first term is the negative of the second term, adding them together will result in zero. -(88)/(13) + (88)/(13) = 0Determine Result Sign: Determine the sign of the result. The result of adding a number and its negative is always zero, which is neither positive nor negative.

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What is the sign of
-(88)/(13)+(88)/(13)?
Choose 1 answer:
(A) Positive
(B) Negative
(c) Neither positive nor negative-the sum is zero.

What is the sign of $-\frac{88}{13}+\frac{88}{13} ?$ $\newline$ Choose $1$ answer: $\newline$ (A) Positive $\newline$ (B) Negative $\newline$ (C) Neither positive nor negative-the sum is zero.

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Grade 7

Write an equation from words

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Q. What is the sign of

-\frac{88}{13}+\frac{88}{13} ?

\newline

Choose

1

answer:

\newline

(A) Positive

\newline

(B) Negative

\newline

Evaluate First Term: Evaluate the first term of the expression. $\newline$ The first term is $-(88)/(13)$ , which is a negative number because it is the negative of a positive number.
Evaluate Second Term: Evaluate the second term of the expression. $\newline$ The second term is $(88)/(13)$ , which is a positive number because it is a positive number divided by a positive number.
Add Terms Together: Add the two terms together. $\newline$ Since the first term is the negative of the second term, adding them together will result in zero. $\newline$ $-\frac{88}{13} + \frac{88}{13} = 0$
Determine Result Sign: Determine the sign of the result. $\newline$ The result of adding a number and its negative is always $0$ , which is neither positive nor negative.