If a, b and c are positive integers and (a - b)c = 0, which statement must be true?

a = b

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a < c

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b > a

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b = c

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State, Whether the following statements are true of false.

(i) If $a < b, t h e n a - c < b - c$

(ii) If $a > b, t h e n a + c > b + c$

(iii) If $a < b, t h e n a c > b c$

(iv) If $a > b, t h e n \frac{a}{c} < \frac{b}{c}$

(v) If $a - c > b - d; t h e n a + d > b + c$

(vi) If $a < b, a n d c > 0, t h e n a - c > b - c where a, b, c and are real numbers and c \neq 0.$

If a, b and c are positive integers and (a - b)c = 0, which statement must be true?

n, a, b

c

n < a, c > a

b > c

a

b

c

(10 a + b) (10 a + c)

100 a (a + 1) + b c

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