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valentina_108 [34]
3 years ago
12

Drag the named related conditionals to their corresponding statements of the conditional statement "If it snows today, I will sk

i tomorrow."
Inverse, Contrapositive, Converse:

1. "I will ski tomorrow only if it snows today"
2. "If it does not snow today, then I will not ski tomorrow"
3. "If I don’t ski tomorrow, then it will have not snowed today"
Mathematics
1 answer:
s344n2d4d5 [400]3 years ago
4 0

Answer:

1. "I will ski tomorrow only if it snows today"  CONVERSE

2. "If it does not snow today, then I will not ski tomorrow" INVERSE

3. "If I don't ski tomorrow, then it will have not snowed today" CONTRAPOSITIVE

Step-by-step explanation:

A conditional statement comprises of two parts;

▪hypothesis : "if" clause

▪conclusion: "then" clause .

For example,

If it snows today, I will ski tomorrow.

" it snows today" is the hypothesis

"I will ski tomorrow" is the conclusion.

The CONVERSE of the conditional statement involves interchanging the hypothesis and conclusion.

▪I will ski tomorrow, only if it snows today.

The INVERSE of the conditional statement involves taking the negation of both the hypothesis and conclusion.

▪If it does not snow today, then I will not ski tomorrow.

The CONTRAPOSITIVE of the conditional statement involves interchanging the hypothesis and conclusion of the Inverse statement.

▪ If I don't ski tomorrow, then it will have not snowed today.

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