Which statement is the following a counterexample for? 2 ∙ 11 = 22 If you multiply two numbers greater than 5, then their product is greater than 25. If the product of two numbers is even, then both numbers must be even. If x ∙ y = 1, then x or y must equal 1. If two times a number is greater than 16, then the number must be greater than 9.
2 ∙ 11 = 22 ------------- Hint: The above statement is this: Even * Odd = Even @heatherg75
Any ideas on this?
i want to say 2,2
sorry loking at the wrong problem on my paper @Directrix i want to say the last one
A counterexample makes the hypothesis true but contradicts the conclusion. You are looking for a counterexample for: 2 ∙ 11 = 22 Look at choice D you are thinking is the counterexample. If two times a number is greater than 16, then the number must be greater than 9 2 ∙ 11 = 22 Option D supports the given statement because it is an example of 2 * a number bigger than 9 having a product > 16. D is not the counterexample Try again, okay.
Think in terms of the hint: Hint: The above statement is this: Even * Odd = Even
@Directrix the first one
no its the third one
Why did you change from the lst option to the third option?
They hypothesis of the given statement does not talk about this: If x ∙ y = 1, then x or y must equal 1. The given hypothesis is this; 2 ∙ 11 @heatherg75
I don't get this.
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