to pose a question I'm unable to answer.
I dare you
by John Doe 40 Replies latest jw friends
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drwtsn32
Impossible.
Now if you had said "answer correctly" .... well, I think I'm up for that challenge. ;)
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John Doe
Depends on your standard of proof for what's correct.
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drwtsn32
Ok, tell me what's wrong with this:
-20 = -20
16 - 36 = 25 - 45 Rewriting
16 - 36 + 81/4 = 25 - 45 + 81/4 Add 81/4 to each side
(4 - 9/2)^2 = (5 - 9/2)^2 Factor binomials
4 - 9/2 = 5 - 9/2 Sqrt of each side
4 = 5 Add 9/2 to each side
1 = 2 Subtract 3 from each side -
asilentone
93974746565646382156195468104561486510481605 X 2=
Now give me the correct answer!
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shamus100
What is the multiplicitive index of a falling toad in the rain forest? Relative humidity is 94.7 %, temperature 34 and overcast. Wind easterly 1 knot, variable.
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John Doe
Ok, tell me what's wrong with this:
-20 = -20
16 - 36 = 25 - 45 Rewriting
16 - 36 + 81/4 = 25 - 45 + 81/4 Add 81/4 to each side
(4 - 9/2)^2 = (5 - 9/2)^2 Factor binomials
4 - 9/2 = 5 - 9/2 Sqrt of each side
4 = 5 Add 9/2 to each side
1 = 2 Subtract 3 from each sideI've highlighted the first erroneous part. You divided by two different things on each side--you can't do this. Essentially, you're saying x^2 = y^2 so x = y. That doesn't always hold. Consider a simple case to make this point; x=-2 and y=2. (-2)^2=2^2 but -2=2 does not follow.
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John Doe
What is the multiplicitive index of a falling toad in the rain forest? Relative humidity is 94.7 %, temperature 34 and overcast. Wind easterly 1 knot, variable.
Has the toad been kissed by a princess?
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drwtsn32
Hmm... you picked the right line, but your answer is a bit off. I didn't divide by two different things; I took the square root of each side. But you're close enough. :)
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John Doe
Taking the square root is dividing. You're dividing each side by its root. The problem is that the roots are not the same. Unless you divide both sides by the same root, it is incorrect. If you divide by the same root, only one side will simplify.
x^2 = y^2 = x^2/x = y^2 / y is essentially what you were doing.