B\,\theta \,C\] is EQUIVALENT to \[ab\] Further \[b=c\] implies that b and c are inter changeable. Hence (a), (b) and (c) are not possible. [Observe that (b) states \[bb\] which is not possible. Similarly in (c) \[b>a\] which means\[ac.\] Both statements are possible.

"> B\,\theta \,C\] is EQUIVALENT to \[ab\] Further \[b=c\] implies that b and c are inter changeable. Hence (a), (b) and (c) are not possible. [Observe that (b) states \[bb\] which is not possible. Similarly in (c) \[b>a\] which means\[ac.\] Both statements are possible.

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DIRECTIONS: Below are given some symbols indicating some relations given against them Read these symbols carefully and then answer the questions given below. There are four options to each question, of which only one is correct. Find the correct answer. \[\Delta =\]greater than;          \[+=\]not greater than \[\theta =\] equal to;               \[\phi =\]not equal to \[\times =\] less than,              \[\square \,=\]not less than \[a\times b\,\theta \,c\]implies that

7th Class Mathematics in 7th Class . 10 months ago

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\[a\times B\,\theta \,C\] is EQUIVALENT to \[ab\] Further \[b=c\] implies that b and c are inter changeable. Hence (a), (b) and (c) are not possible. [Observe that (b) states \[bb\] which is not possible. Similarly in (c) \[b>a\] which means\[ac.\] Both statements are possible.

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