If I mow my neighbor's lawn, then I will earn $5. Which of the following is a logically equivalent statement to the conditional statement above? If I do not mow my neighbor's lawn, then I will not earn $5. If I mow my neighbor's lawn, then I will not earn $5. If I did not earn $5, then I did not mow my neighbor's lawn. If I earned $5, then I mowed my neighbor's lawn
only one of them is correct ?
yes
If a person lives in Seattle, then that person lives in Washington State. Identify the hypothesis and conclusion of the given conditional statement. Hypothesis: a person lives in Washington State. Conclusion: a person lives in Seattle. Hypothesis: a person lives in Seattle. Conclusion: a person lives in Washington State. Hypothesis: a person lives in Seattle and Washington State. Conclusion: a person lives in Washington State. hypothesis: a person does not live in Seattle. Conclusion: a person does not live in Washington Sta
If a person lives in Seattle, then that person lives in Washington State. Identify the hypothesis and conclusion of the given conditional statement. Hypothesis: a person lives in Washington State. Conclusion: a person lives in Seattle. Hypothesis: a person lives in Seattle. Conclusion: a person lives in Washington State. Hypothesis: a person lives in Seattle and Washington State. Conclusion: a person lives in Washington State. hypothesis: a person does not live in Seattle. Conclusion: a person does not live in Washington Sta
can someone help me with this
original statement: mow -> $5 1) No mow -> No $5 2) mow -> No $5 (wrong!) 3) No $5 -> No mow 4) $5 -> mow The following equivalence exists: p→q≡﹁q→﹁p this would be 1)
but like 3 of then are correct
sorry, actually it would be 3) because q and p change position...
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