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For x = 8, x + 2 = 10. This statement written in if-then form is A. If x + 2 = 10 then x = 8. B. If x = 8 then x + 2 = 10.
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The answer is A. If x + 2 = 10 then x = 8. because choice B could lead x = 8 to an infinite number of possible choices for equations.
Basically the fact that x = 8 doesn't uniquely tell us that x +2 = 10 since we could also have x - 3 = 5 as well
B. If x = 8 then x + 2 = 10. I'm thinking that x = 8 is the given so it goes in the hypothesis slot (p) and that x = 2 = 10 is the conclusion so it goes in that slot (q) for p--> q.
Directrix, if x = 8, then we can easily say that x + 12 = 20 for example. There's nothing unique about x+2=10
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