i need some answers checked
@v'
the question states that Devon has a glass of juice every day if he has a glass of juice, he washes a cup therefore he ~must~ wash a cup every day making the statement true
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hard to explain this one, but Randy and Steve can still choose to stay w/ Nick regardless of Steve getting a day off the law of syllogism still applies, but in the forward direction (steve gets a day off --> randy and steve stay with nick) so B is the better sol'n
in other words, it's a matter of the converse not necessarily matching the truth of the original statement|dw:1529773420577:dw|
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the two given statements about complementary angles are put into statements 3 and 4 in the proof statement 3 in the proof states that angle 1 and angle 2 are complementary statement 4 must state that angle 2 and angle 3 are complementary therefore, looking at statement 4, the missing angle is 2
supplementary means they add up to 180 not 90
uh not 100% sure but here's my reasoning: statement 7 is factually true (angles 1 and 4 are congruent) but not because of the congruent supplement theorem <1 and <4 would have to be supplementary to the same angle for that theorem to apply therefore it should be an incorrect reason (A) not an incorrect statement
got to go for a bit
oh, kay
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h is multiplied by b so in order to isolate h you need to do the opposite of multiplying
|dw:1529779544762:dw| that's reflexive not symmetric, so false
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|dw:1529780055272:dw|
applying this logic to your problem if p (the cabinets are full) then q (abel went shopping) if q (abel went shopping), then p (the cabinets are full) putting this into the biconditional p (the cabinets are full) if and only if q (abel went shopping)
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kind of a memorization based q but it's "iff" not "ifif" only one i
"biconditional" so it needs to include the phrase "if and only if" so not D
hm the question isn't written very well however, a prime number only has two factors (itself and one) whereas any composite number has more than two factors therefore the original statement is true
try rewriting all the terms as squares 1^2, 3^2, 5^2, 7^2, ____ fill in the next #
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