GHSGT MeasGeometry Data Analysis Review How to use

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GHSGT Meas/Geometry & Data Analysis Review How to use this review: Play the PPT

GHSGT Meas/Geometry & Data Analysis Review How to use this review: Play the PPT from the beginning and try each question. Press ‘Enter’ to determine the correct answer. Look for boxes that highlight the main idea of the concept. Return to the SHS GHSGT Prep page to try more review questions. Pass the FIRST time!

Measurement & Geometry 32% - 34% of the test Mo ! n i a

Measurement & Geometry 32% - 34% of the test Mo ! n i a m o D d e s s i M t s

“KING HENRY” Metric Measurements • Look at the prefixes – “Kilo” is going to

“KING HENRY” Metric Measurements • Look at the prefixes – “Kilo” is going to be large 1 kilometer(km) is a little more than ½ of a mile – “milli” is going to be small mm (about the thickness of a fingernail) King Henry Died Unexpectedly Drinking Chocolate Milk 7. 25 L = ? ? k. L Kilo. Hecto. Deka. Unexpectedly (UNIT) (gram/meter/liter) Deci. Cm Milli. As you move right , move Think: go to unit…move left 1, 2, 3… SO move decimal 3 spaces left! 7. 25 L =. 00725 k. L decimal to the right (# gets smaller) As you move left, move decimal to left (# gets larger)

Temperature Celsius vs. Fahrenheit • Celsius: water freezes at 0 C and boils at

Temperature Celsius vs. Fahrenheit • Celsius: water freezes at 0 C and boils at 100 C • Fahrenheit: water freezes at 32 F and boils at 212 F • Students have to know Celsius!!! A riddle to help them remember Celsius: “ 30 is hot, 20 is nice… 10 is chilly, 0 is ice”

Metric Measurements • Q 1: Marvin wants to change Fahrenheit temperature to Celsius temperature.

Metric Measurements • Q 1: Marvin wants to change Fahrenheit temperature to Celsius temperature. The formula is If F = 50 , what is the temperature in Celsius? A) 90 C B) 162 C C) 10 C D) 5 C C) 10 C

Metric Measurements • Q 2: ______ would be used to calculate the capacity of

Metric Measurements • Q 2: ______ would be used to calculate the capacity of a pot of chili. A) Milliliters B) Grams C) Liters D) Kilograms C) Liters

Perimeter, Area, and Volume • Perimeter is the distance around – think fencing in

Perimeter, Area, and Volume • Perimeter is the distance around – think fencing in something – Units are whatever you are using to measure • Area is how much flat space is occupied – Think about painting a wall, wallpaper, grass on a lawn – Always in Square Units • Volume is how much space is occupied in 3 D – Think pouring concrete, how much liquid will go – Always in cubic units.

Perimeter, Area, and Volume • Q 3: What is the area of the blue

Perimeter, Area, and Volume • Q 3: What is the area of the blue section? A) 113. 34 B) 668. 304 C) 26. 5 D) 100. 77 12. 3 3. 9 8. 7 1. 6 D) 100. 77

Perimeter, Area, and Volume • Q 4 One gallon of paint will cover 800

Perimeter, Area, and Volume • Q 4 One gallon of paint will cover 800 square feet. How many gallons of paint are needed to cover a wall that is 8 feet high and 200 feet long? A. B. C. D. ¼ 2 4 8 B) 2

Perimeter, Area, and Volume • Q 5 Tim has an irregularly shaped garden, as

Perimeter, Area, and Volume • Q 5 Tim has an irregularly shaped garden, as shown below. What is the area of his garden (in square feet)? • A. 58 ft 2 • B. 174 ft 2 • C. 198 ft 2 • D. not enough information provided 2 B) 174 ft

Transformations • Reflection means flip Think “mirror” • Rotation means turn • Translation means

Transformations • Reflection means flip Think “mirror” • Rotation means turn • Translation means slide

Transformations • Q 6: Study Figures I and II. Determine which transformation, if any,

Transformations • Q 6: Study Figures I and II. Determine which transformation, if any, of Figure I is shown in Figure II? A. rotation B. reflection C. translation D. no transformation B) reflection

 • Coordinate Plane Ordered Pairs (x, y) – the first number tells you

• Coordinate Plane Ordered Pairs (x, y) – the first number tells you how far left or right to go from the origin – The second number tells you how far up or down to go from the origin • Quadrants – The x-axis and y-axis break the coordinate plane into 4 Quadrants – Named I, III, and IV starting in upper right and moving counterclockwise.

Coordinate Plane • Q 7: Which point shown on the graph below has the

Coordinate Plane • Q 7: Which point shown on the graph below has the coordinates (2, -2)? A. Point A B. Point B C. Point C D. Point D C) Point C

 • Coordinate Plane Q 8: Which of the following indicates the square where

• Coordinate Plane Q 8: Which of the following indicates the square where Houston’s two universities are located? A. 2, D B. 3, C C. 3, 2 D. 3, D D) 3, D

Ratio/ Proportion Word Problems • Ratio is the comparison of two numbers. • Proportions

Ratio/ Proportion Word Problems • Ratio is the comparison of two numbers. • Proportions are when you set two ratio equal to one another – Be sure to keep units in the same place – To solve, cross multiply

Ratio/ Proportion Word Problems Q 9: On a map of Georgia, one inch is

Ratio/ Proportion Word Problems Q 9: On a map of Georgia, one inch is equivalent to 50 miles (1 inch = 50 miles). If the distance between two towns is 1. 75 inches, what is the actual distance between the towns? A. 8. 75 miles B. 50. 75 miles C. 65 miles D. 87. 5 miles D) 87. 5

 • Classify Angles – Acute – Obtuse – Right – Straight • Special

• Classify Angles – Acute – Obtuse – Right – Straight • Special Angle Relationships – Linear Pairs – Vertical Angles – Supplementary – Complementary

Angles • Q 10: What is the measure of MPN? A. 60 B. 90

Angles • Q 10: What is the measure of MPN? A. 60 B. 90 C. 180 D. 360 C) 180

Angles • Q 11: If A and B are complements, and B and C

Angles • Q 11: If A and B are complements, and B and C are complements, what must be true of A and C? A. They have the same measure. B. They are supplementary angles. C. They are complementary angles. D. They are interior angles of a polygon. A) Same measure

Similar Figures Are the same shape, but not necessarily same size Sides are proportional

Similar Figures Are the same shape, but not necessarily same size Sides are proportional 3 4 ? 12

Similar Figures • Q 12: Find the missing length (x) for the pair of

Similar Figures • Q 12: Find the missing length (x) for the pair of similar figures below. A. 20 cm B. 26 cm C. 30 cm D. 39 cm B) 26 cm

Similar Figures • Q 13: The two right triangles are similar. Find the measure

Similar Figures • Q 13: The two right triangles are similar. Find the measure of side x. A. 32 B. 37. 5 x C. 55 D. 83 B) 37. 5

Sum of Interior Angles of a Polygon • Use 180 (n-2), where n is

Sum of Interior Angles of a Polygon • Use 180 (n-2), where n is the number of sides in polygon • Or divide the shape into triangles and multiply the number of triangles by 180 (easiest) 4 3 1 2 180 X 4 = 720 or 180 x ( 6 – 2 ) = 720

Sum of Interior Angles of a Polygon • Q 14: Sarah's flower garden is

Sum of Interior Angles of a Polygon • Q 14: Sarah's flower garden is in the shape of a pentagon. What is the sum of the degree measures of the interior angles of her garden? A. 180° B. 720° C. 360° D. 540° D) 540°

Pythagorean Theorem • Use only with RIGHT TRIANGLES • a 2 + b 2

Pythagorean Theorem • Use only with RIGHT TRIANGLES • a 2 + b 2 = c 2 – c is the hypotenuse – a & b are legs of the triangle

Pythagorean Theorem • Q 15: A square piece of paper, each side four inches

Pythagorean Theorem • Q 15: A square piece of paper, each side four inches long, is folded diagonally on the dotted line, as shown. To the nearest inch, how long is the crease made in the fold? A. 4 inches B. 6 inches 4 in C. 8 inches D. 16 inches 4 in B) 6 inches

Pythagorean Theorem • Q 16: In the drawing, the length of side a equals

Pythagorean Theorem • Q 16: In the drawing, the length of side a equals 36 inches. The length of side c is 36. 5 inches. Which formula would determine the length of side b? A. a 2 + b 2 = c 2 B. c 2 a 2 = b 2 c C. a 2 b 2 = c 2 b D. a 2 + c 2 = b 2 a B) c 2 a 2 = b 2

Parallel Lines • Create Special Angle relationships – Alternate Interior – Alternate Exterior –

Parallel Lines • Create Special Angle relationships – Alternate Interior – Alternate Exterior – Consecutive Interior • Are divided into proportional parts

Parallel Lines • Q 17: James Road and River Road are parallel. What is

Parallel Lines • Q 17: James Road and River Road are parallel. What is the measure of A? A. 70 B. 90 C. 100 D. 110 D) 110

Data Analysis Review 17 – 19%

Data Analysis Review 17 – 19%

Probability vs. Odds ncep o C d e s s i M Most t!!

Probability vs. Odds ncep o C d e s s i M Most t!! If the odds of winning a prize are , then the PROBABILITY of winning is THIS WAS THE MOST MISSED QUESTION ON THE PRACTICE TEST!!!

Probability • For compound events, write out all possibilities, then count those which meet

Probability • For compound events, write out all possibilities, then count those which meet the question’s requirements! • Ex. A spinner has 3 colors: red, yellow, and green. If you spin twice, what’s the probability of getting the same color both times? • Think: • • • Red, Red , Blue Red, Green Blue, Red Blue, Green, Red Green, Blue Green, Green d Most Misse Concept!!!

Probability • Q 18: There are five pencils in a box; some are red

Probability • Q 18: There are five pencils in a box; some are red and some are blue. The probability of randomly reaching into the box and selecting a red pencil is 3/5. How many blue pencils are in the box? • A. 1 • B. 2 • C. 3 • D. 5 B) 2

Probability • Q 19: Use the tree diagram to predict the probability of flipping

Probability • Q 19: Use the tree diagram to predict the probability of flipping three coins and getting all heads or all tails. • A. ¼ • B. ½ • C. 1 • D. 2 A) ¼

Mean, Median, Mode, Range • Mean- Average • Median- Middle – PUT IN ORDER

Mean, Median, Mode, Range • Mean- Average • Median- Middle – PUT IN ORDER FIRST • Mode- occurs the MOST • Range- Highest minus Lowest

Mean, Median, Mode, Range • Q 20: The youngest person in an audience of

Mean, Median, Mode, Range • Q 20: The youngest person in an audience of 600 people is thirteen years old. The range of ages is fortyfive years. Which is the age of the oldest member of the audience? • A. 32 years • B. 45 years • C. 46 years • D. 58 years D) 58 years

Mean, Median, Mode, Range • Q 21: Helen spent a total of $100 for

Mean, Median, Mode, Range • Q 21: Helen spent a total of $100 for five shirts. Later she bought another shirt. She spent an average of $18. 78 per shirt for the six shirts. What did Helen pay for the sixth shirt? • A. $12. 68 • B. $16. 67 • C. $20. 00 • D. $38. 78 A) $12. 68

Graphs • Circle- typically with % • Bar- show highest & lowest, distinct categories

Graphs • Circle- typically with % • Bar- show highest & lowest, distinct categories • Line graphs- trends, increases and decreases • Pictographs- distinct categories

Graphs • Q 22: The results of a poll asking, "Who is your favorite

Graphs • Q 22: The results of a poll asking, "Who is your favorite math teacher? " are shown: • Dr. Jones 20% Ms. Cleaveland 32% Ms. Towner 23% undecided 25% • Which type of graph should be used to show the results of the poll? • A. bar graph • B. circle graph • C. line graph • D. pictograph B) circle

Venn Diagrams • You need to know how to interpret these. • For example,

Venn Diagrams • You need to know how to interpret these. • For example, which section represents students who play football and basketball, but NOT baseball? Baseball Basketball Football

Venn Diagrams • Q 23: Mr. Mangione, constructed a diagram to illustrate the skills

Venn Diagrams • Q 23: Mr. Mangione, constructed a diagram to illustrate the skills of applicants for positions in the office of his company. How many applicants possess word processing, basic accounting, and marketing skills? • A. 5 • B. 10 • C. 15 • D. 20 A) 5

Note: This PPT was trimmed from an original document on the web by Hillgrove

Note: This PPT was trimmed from an original document on the web by Hillgrove HS in Cobb County, GA, and additions have been made. The original home of the PPT is: http: //www. cobbk 12. org/schools/Hillgrove/G HSGT%20 REVEIWS/Math%20 GHSGT. htm