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This is the Exam of Probability which includes Maximum, Hazard Rate Function, Continuous Random Variable, Density Function, Definition, Compute, Geometric, Geometric Random Variable etc. Key important points are: Landed Heads, Random, Ordinary, Spade, King of Spades, Heart or a Face, Two of Clubs, Box Contains Three, Probability, Replacement
Typology: Exams
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(b) Present your data in the form of a stem-and-leaf plot.
A. 1 cm B. 5 cm C. 9 cm D. 15 cm
kite trapezoid
square
(a) T or F If AM = MB, then A, M, and B are collinear. (b) T or F If two angles are congruent, then they are right angles. (c) T or F The supplement of an obtuse angle is an obtuse angle. (d) T or F A line and a point not on the line are coplanar. (e) T or F Two distinct lines can have no more than one point in common. (f) T or F Two skew lines determine one and only one plane. (g) T or F If a plane contains one point of a line, then it must contain the entire line.
c a
b
c
b
a
c
b
a
Is OB
uuur the angle bisector of ∠ AOC?
A. a rectangle B. a regular hexagon C. a regular pentagon D. an equilateral triangle
a
b c
d e
All lines must be drawn using a straightedge. For all compass-and-straightedge constructions, all arcs necessary for the construction must be clearly shown. Leave all relevant pencil marks for the construction, and no others. Accuracy and neatness count.
(b) the altitude through B.
(c) the median through C.
(b) 6 centimeters long.
(a) Find the perimeter of the figure shown. (b) Find the area enclosed by the figure.
(a) What is the area of one of the 9 sectors? (b) What is the arc length of one of the 9 sectors?
2 2
(^6 6) -------- 4 --------
18
10
6
3 m
4 m
(b) Use your ruler to draw two rectangles with the same areas, but different perimeters. Calculate the area and perimeters.
(a) (b)
500 π 3 m
(^3) , what is the radius?
(b) Find the volume of a circular cylinder whose height is 2 m and whose base radius is 3 m. (c) Find the height of a square pyramid if the base has side 5 cm and the volume is 75 cm^3.
b) Find the equation of a line, with x-intercept 4, that is perpendicular to the line y = 2x + 5.
a) Find an equation for the height y of the candle after it has burned for x hours (assume that x is not so large that the candle has burned down).
b) How many hours will the candle burn?
A. 2x + 6y = 4 B. 2x + 6y = 8 C. 3x + 4y = 6 D. 2x + 6y = 16
b) How many lines of symmetry does a regular pentagon have? Draw them.