2- O is the - of rational numbers-E- Addivitve Identity nbsp- nbsp- -F- zero Property nbsp- nbsp- -G- Multiplication inverse nbsp- nbsp- -H- Additive Inverse-3- Every negative rational number is - zero-A- Less than nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- -B- Greater than nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- -C- Equal to nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- -D- More than-4- The property which states that the sum of three rational numbers remains the same even if we change their order- is known as - property of addition-R- closure nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- -S- commutative nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- -T- Distributive nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- -U- Associative

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Associative Property of Rational Numbers

2. O is the _...

Question

2. O is the _ of rational numbers
(E) Addivitve Identity (F) zero Property (G) Multiplication inverse (H) Additive Inverse
3. Every negative rational number is zero
(A) Less than (B) Greater than (C) Equal to (D) More than
4. The property which states that the sum of three rational numbers remains the same even if we change their order, is known as __ property of addition.
(R) closure (S) commutative (T) Distributive (U) Associative

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\frac{a}{b}

\frac{c}{d}

\frac{a}{b} \times \frac{c}{d} = 1

\frac{c}{d}

If a+b = b+a for any two rational numbers a and b, then it satisfies the ___ property of addition for rational numbers.

(i)

a (b + c) = a b + a c

a, b

c

(i i)

1

(i i i)

\frac{a}{b}

\frac{c}{d}

\frac{a}{b}

\times

\frac{c}{d}

= 1

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