Let A $= \{2, 3, 4, 5, ...., 30\}$ and '$\equiv$' be an equivalence relation on A $ imes$ A, defined by $(a, b) \equiv (c, d)$, if and only if $ad = bc$. Then the number of ordered pairs which satisfy this equivalence relation with ordered pair $(4, 3)$ is equal to :

Question

Let A $= \{2, 3, 4, 5, ...., 30\}$ and '$\equiv$' be an equivalence relation on A $	imes$ A, defined by $(a, b) \equiv (c, d)$, if and only if $ad = bc$. Then the number of ordered pairs which satisfy this equivalence relation with ordered pair $(4, 3)$ is equal to :

Accepted Answer

(4) 7

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Questions

Let A $= \{2, 3, 4, 5, ...., 30\}$ and ' $\equiv$ ' be an equivalence relation on A $\times$ A, defined by $(a, b) \equiv (c, d)$ , if and only if $ad = bc$ . Then the number of ordered pairs which satisfy this equivalence relation with ordered pair $(4, 3)$ is equal to :

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