Jennifer believes that any integer that has 3 as its ones-digit is divisible but 3. What is the BEST serves as a counterexample to prove Jennifer's conjecture is false?
Are we selecting from options? Or, are we to come up with any counterexample? @jewlzme17
come up with any counterexample @Directrix
Name a number that has 3 as its ones-digit and something else for its tens digit. Post it and we'll check it.
so like 23? I don't really get this because we learned it at the beginning of my school year and we are reviewing for finals
Let's check 23. ======= Claim: any integer that has 3 as its ones-digit is divisible by 3. Counterexample: 23 has 3 as its ones-digit but 23 is NOT divisible by 3 because 23/3 = 7 2/3 which is NOT an integer. Therfore, the claim is false. ---- PS In this context, to say that 3 divides a number means that the quotient has to be an integer.
ohh okay I see!! thank you!
Great. That's good news.
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