0% found this document useful (0 votes). Let's set up that equation accordingly: $30 = 2(x)$ Divide each side of the equation by $2$ to solve for $x$: $x = 15$. Did you find this document useful? I have provided the answers to review problems so that the students can check their work against my work. Sets found in the same folder. D. more than 24 hours per day (this is similar to part c, except that we are looking at the upper tail of the distribution). Description of geometry chapter 5 review answer key. 4. is not shown in this preview. 0% found this document not useful, Mark this document as not useful. You are on page 1. of 5. Description: Copyright.
Reward Your Curiosity. PDF, TXT or read online from Scribd. Other sets by this creator. Geometry Chapter 5 Review Write answers in the spaces provided. From the diagram, we have a line segment that joins the midpoint of two sides of a triangle. B. to hours per day. Answer & Explanation. C. less than 0 hours per day (theoretically, the normal distribution extends from negative infinity to positive infinity, realistically, time spent on leisure activity cannot be negative, so this answer provides an idea of the level of approximation used in modeling this variable). Stuck on something else? You're Reading a Free Preview. Sketch each of the special triangle segments listed. Each problem that requires work to support the answer, shows appropriate work that will be acceptable. Search inside document.
Share with Email, opens mail client. These review problems are assigned to prepare the students for a quiz or test. E. How much time must be spent on leisure activities by an employed| adult living in households with no children younger than 18 years to be in the group of such adults who spend the highest of time in a day on such activities? Recent flashcard sets. In the earlier exercise.
Fill & Sign Online, Print, Email, Fax, or Download. Click to expand document information. Assume that the distribution of time spent on leisure activities by currently employed adults living in households with no children younger than 18 years is normal with a mean of 4. Share or Embed Document. Knowing this information, we can deduce that this line segment is half of the length of the third side to which it is parallel. 576648e32a3d8b82ca71961b7a986505. According to the triangle midsegment theorem, if a line segment joins two sides of a triangle at their midpoints, then that line segment is parallel to the third side of that triangle and is half as long as that third side. A. more than hours per day. A. median from A B. altitude from A C. perpendicular bisector. Students also viewed. Get answers and explanations from our Expert Tutors, in as fast as 20 minutes. Geometry/Geometry Honors Homework Review Answers.
Share on LinkedIn, opens a new window. Find the probability that the amount of time spent on leisure activities per day for a randomly chosen person selected from the population of interest (employed adults living in households with no children younger than 18 years) is.