MCAS 1999, 10th Grade Math, Questions 13-16

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Question #13 (Open-Response Question)

When playing the game "one-point no-point," each player rolls one red number cube and one white number cube. Each cube is numbered 1-6.

To win one point all of the following must be true:

a. Make a list, graph, or table showing all possible outcomes (sample space) of rolling the red number cube and the white number cube.

b. What is the probability of winning one point on a roll of the two cubes?

c. How could you change the last rule to make the probability of winning one point greater than 1/2?


Question #14 (Short-Answer Question)

A survey showed that the distribution of blood types among people with a positive Rh factor is the following:

If there are 750 students with a positive Rh factor in Martin High School, how many of these students would you expect to have Type O blood?


Question #15 (Short-Answer Question)

List the rectangles below in order, beginning with the one with the longest diagonal and ending with the one with the shortest diagonal.


Question #16 (Open-Response Question)

Use the diagram below to answer question 16.

a. On the grid provided in your Student Answer Booklet [editor's note: on any piece of graph paper], copy the diagram shown above. Then transform the shaded "L" in the first quadrant by using the following sequence of steps:

As you transform the shaded "L", draw and label the image for each of the three steps.

b. Describe a transformation with fewer than three steps that would achieve the same result as the three steps in part a.


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