Probability regarding intercoastal waterway
Question: During May, a certain drawbrige over the Intercoastal Waterway is raised every half hour to allow boats to pass. It remains open for 5 min. What is the probability that a motorist arriving at the brige in May will find it raised?
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If you know two triangles are similar by the SAS Similarity Theorem what, additional piece(s) of information would you need to prove this triangles congruent? Please explain why.
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During May, a certain drawbrige over the Intercoastal Waterway is raised every half hour to allow boats to pass. It remains open for 5 min. What is the probability that a motorist arriving at the brige in May will find it raised?
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Let A, B, and C be three noncollinear points and let P be a point in the interior of angle BAC. Then P lies on the angle bisector of angle BAC if and only if d(P, AB) = d (P, AC)
Calculate the actual van't hoft factor for this mixture. About how much of the HNO2 is dissociated and explain how you know this, based on the calculated value of i.
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