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If a is element of R, and a=a this property is called
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For any $a\:\epsilon\:R$
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If a<b<0 then
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IF 0<a<b, then
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If a<b, and $c\leq d$ then
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If a<b, and c>0 then
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If $a\leq b$ and $b\leq a$ then
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If a<b, and b<c, then
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If $\frac{4+16x}{4}=0$ then x=
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Which of the following, has closure property w.r.t addition
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24 can be written as a product of
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Any whole number can be written as a product of factors which are
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14 is not a
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if P is a whole number greater than 1, which has only P and I are factors. Then P is called
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The set of positive integers, 0 and negative integers is known as the set of
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For any two real numbers x and y, $x\div y$ is equal to
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$\sqrt{2}+(\sqrt{3}+\sqrt{5})=(\sqrt{2}+\sqrt{3})+\sqrt{5}$ this property is called
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3.5+5.4=5.4+3.5=8.9 this property of addition is called
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$\frac{2}{9},\frac{5}{7}\:\epsilon\:R, (\frac{2}{9})(\frac{5}{7})=\frac{10}{63}\:\epsilon\:R$ this property is called
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If $a\:\epsilon\:R$, then the additive inverse of a is
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The identity element with respect to subtraction is
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If a and b are real numbers then a+b is also real number this law is called
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The symbol $\sqrt{}$ is used for the
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$\frac{4}{\sqrt{49}}$ is a
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The additive identity of real number is
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