Statement-I: If a

Question

Statement-I: If a < b, c < 0, then (a/c) < (b/c) Statement-II: If both sides are divided by the same negative quantity, then the inequality is reversed. (A) If both Statement-I and Statement-II are true and Statement-II is the correct explanation of Statement-I (B) If both Statement-I and Statement-II are true but Statement-II is not the correct explanation of Statement-I (C) If Statement-I is true but Statement-II is false (D) If Statement-I is false and Statement-II is true

Tardigrade Admin · Accepted Answer

Statement-I is false, Statement-II is true because if a < b, c < 0, then (a/c) > (b/c)

Q. Statement-I: If $a < b$ , $c < 0$ , then $\frac{a}{c} < \frac{b}{c}$
Statement-II: If both sides are divided by the same negative quantity, then the inequality is reversed.

If both Statement-I and Statement-II are true and Statement-II is the correct explanation of Statement-I

If both Statement-I and Statement-II are true but Statement-II is not the correct explanation of Statement-I

If Statement-I is true but Statement-II is false

If Statement-I is false and Statement-II is true

Statement-I is false, Statement-II is true because if $a < b$ , $c < 0$ , then $\frac{a}{c} > \frac{b}{c}$

Q. Statement-I: If a<b, c<0, then ca​<cb​ Statement-II: If both sides are divided by the same negative quantity, then the inequality is reversed.