ࡱ> (*'y Tbjbj 8<{{dTTTTThhh8,hXL8::::::$Y! $n^T^TTsRTT88H[^$0,y$Ypy$HHy$T\^^y$ : Mathematics Assessment Questions Worksheet Grade LevelGeometryPacing Chart Dates5th 6 weeksNames of WritersKim Hamilton TEKS/SE(s)Content Standard: G.11D - Describe the effect on perimeter, area, and volume when one or more dimensions of a figure are changed and apply this idea in solving problems Process Standard:( Readiness ( Supporting Content StandardSTAAR/EOC Reporting Category5 Similarity and the Geometry of ShapeLevel of Test Item/Question( Level 1: Concept ( Level 3: Problem Solving ( Level 2: Operations ( Level 4-I: Integration Content/ProcessTest Item/ QuestionFor a party, Louis has made 10 conical party hats. He then realizes that the hats are too small for his friends heads. If he makes the diameter of the hats 4 times bigger but keeps everything else the same, how many hats can he make out of the same amount of cardboard?Answer choices (indicate correct answer with an *) Record only correct answer in first drafts.A. (Step 1)Recognize that to find the amount of cardboard needed is finding the lateral surface area.  EMBED Equation.DSMT4 B. (Step 2)Find out how many times bigger the lateral surface area is.  EMBED Equation.DSMT4  so multiplying radius by 4 makes the Lateral Surface Area 4 times bigger.C. (Step 3)Since each hat will now take 4 times as much material, we can make  EMBED Equation.DSMT4 as many hats.  EMBED Equation.DSMT4 D. (Step 4)Round your answer to a whole number that makes sense for the situation.E. (Correct Answer)2 hats can be made. 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