LLI LUURT MILUUIIUL ASSIGNMENTS COURSES Assignment - 15. Applications of Linear Functions Attempt 3 of 10 i SECTION 3 of 5 1 2 3 4 5 6 X 7 8 X 9. 10 11 12 13 For the past ten years, Michelle has been tracking the average annual rainfall in Boynton Beach, Florida by reco her data in the given table. She has concluded that the relationship can be modeled by a linear function. Year 2004 2005 2006 2007 2008 2009 2010 2011 2012 2013 Average Rainfallin inches) 62.33 61.8 61.27 60.74 60.21 59.68 59.15 58.62 58.09 57.56 O represent they Use the values provided in the table to create a linear graph of the data. On the graph, let x =0 represent the year 2004. Be sure to include all proper labels on the graph.

Find the slope of the line passing through a pair of points

Amachine that produces a special type of transistor (a component of computers) has a 2% defective rate. the production is considered a random process where each transistor is independent of the others. (a) what is the probability that the 10th transistor produced is the first with a defect? (b) what is the probability that the machine produces no defective transistors in a batch of 100? (c) on average, how many transistors would you expect to be produced before the first with a defect? what is the standard deviation? (d) another machine that also produces transistors has a 5% defective rate where each transistor is produced independent of the others. on average how many transistors would you expect to be produced with this machine before the first with a defect? what is the standard deviation? (e) based on your answers to parts (c) and (d), how does increasing the probability of an event a↵ect the mean and standard deviation of the wait time until success?

The statements below can be used to prove that the triangles are similar. ? △abc ~ △xyz by the sss similarity theorem. which mathematical statement is missing? ∠b ≅ ∠y ∠b ≅ ∠z