Explanation
$${\textbf{Step 1: Consider, option A.}}$$
$${\text{Every fraction is a rational number}}.$$
$${\text{As we know that,}}$$ $${\text{ A rational number is a type of real numbers, }}$$
$${\text{which is in the form of }}\dfrac{p}{q}{\text{ where }}q{\text{ is not equal to zero}}{\text{. }}$$
$${\text{Any fraction with non - zero denominators is rational number}}{\text{.}}$$
$${\text{Thus, option A}}{\text{. is true}}{\text{.}}$$
$${\textbf{Step 2: Consider, option B}}{\textbf{.}}$$
$${\text{Every rational number is a fraction}}.$$
$${\text{The given statement is not true as 10 is a rational number but it is not a fraction}}{\text{.}}$$
$${\text{Thus, option B}}{\text{. is false}}{\text{.}}$$
$${\textbf{Step 3: Consider, option C}}{\textbf{.}}$$
$${\text{Every integer is a rational number}}.$$
$${\text{A rational number is a type of real numbers, }}$$
$${\text{And we know that an integer can be represented as }}\dfrac{p}{q}$$
$${\text{form where denominator will be always 1}}{\text{.}}$$
$${\text{For example: }}10 = \dfrac{{10}}{1}$$
$${\text{Thus, option C}}{\text{. is true}}{\text{.}}$$
$${\textbf{Hence, option B is correct answer.}}$$
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