Let c and d stand for two different rational numbers. If |c|<|d|, then what else must be true?

c is closer to 0 than d is.

c is less than d.

On a number line, c is to the left of d.

The opposite of c is greater than the opposite of d

Question

Braxton Howard

Mathematics

14 June, 15:57

Let c and d stand for two different rational numbers. If |c|<|d|, then what else must be true?

c is closer to 0 than d is.

c is less than d.

On a number line, c is to the left of d.

The opposite of c is greater than the opposite of d

+5

Answers (1)

Know the Answer?

Cornelius Hinton · Answer 1

both will be true

Step-by-step explanation:

if both are absolutes, then a negative doesn't matter. So if c is less than d, c will be closer to zero and is less than d

Let c and d stand for two different rational numbers. If |c|<|d|, then what else must be true?c is closer to 0 than d is.c is less than d.On a number line, c is to the left of d.The opposite of c is greater than the opposite of d

Let c and d stand for two different rational numbers. If |c|<|d|, then what else must be true?

c is closer to 0 than d is.

c is less than d.

On a number line, c is to the left of d.

The opposite of c is greater than the opposite of d