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Rewrite each pair of conditionals as a biconditional.

If B is between A and C, then .

If , then B is between A and C.

Short Answer

Expert verified

The biconditional of both the statements is-

B is between A and C if and only if 鈥.

if and only if B is between A and C鈥.

Step by step solution

01

Step 1. Define the biconditional.

If a conditional and its converse are both true then they can be combined into a single statement by using connector 鈥渋f and only if鈥. Such a statement containing the words 鈥渋f and only if鈥 is defined as a biconditional. For example, 鈥p if and only if q鈥.

02

Step 2. Rewrite statement 1 as biconditional.

The given statement 鈥淚f B is between A and C, then .鈥 has hypothesis p as B is between A and C conclusion as , therefore, biconditional will be 鈥B is between A and C if and only if 鈥.

03

Step 3. Rewrite statement 2 as biconditional.

The given statement 鈥淚f , then B is between A and C.鈥 has hypothesis p as and conclusion q as B is between A and C, therefore, biconditional will be 鈥 if and only if B is between A and C鈥.

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