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TCAP MATH PLAYBOOK 7th Grade

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TCAP MATH PLAYBOOK 7th Grade Notes about TCAP TCAP is the state mandated test. It will cover all subjects and will be multiple choice. It will be given April 23-26. – PowerPoint PPT presentation

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Title: TCAP MATH PLAYBOOK 7th Grade


1
TCAP MATH PLAYBOOK 7th Grade
2
Notes about TCAP
  • TCAP is the state mandated test. It will cover
    all subjects and will be multiple choice. It
    will be given April 23-26. TCAP will count 25 of
    your second semester average. The grades will be
    shown on your final report card.

3
Helpful Tips
  • Get a good night sleep and eat a healthy
    breakfast. Your brain works better when it is
    well rested.
  • Take your time and completely read each question.
    Make sure you know exactly what the question is
    asking dont just assume!
  • Highlight/ underline important parts in the
    question.
  • Work out the problems. You can write in the
    book- so do it!
  • DO YOUR BEST AND ROCK THE TEST!

4
Day 1 Bell Work
  • 1) A jar contains 7 green, 19 black, and 13 pink
    marbles. A marble is drawn at random. P(not
    pink).
  • 2) You flip a coin and toss a 1-6 number
    cube. P(heads and 2)

5
Day 2 Bell Work
  • The heights, in inches, of the five starting
    players on a baseketball team are listed below.
  • 73, 79, 76, 74, 73
  • What is the mean of this data set?
  • F 73 inches G 74 inches
  • H 75 inches J 76 inches

6
Day 3 Bell Work
  • Hectors art teacher is giving prizes to the 10
    students who worked on a mural for the school.
    The teacher will write the name of one prize on
    each of 10 slips of paper, as shown below.
  • - She will write set of markers on 4 slips of
    paper
  • - She will write set of colored pencils on 3
    slips of paper
  • - She will write drawing paper on 2 slips of
    paper
  • - She will write set of watercolor paints on 1
    slip of paper
  • The teacher will then randomly select one of the
    slips of paper, and Hector will win the prize
    that is written on the slip of paper. What is
    the probability that Hector will win a set of
    markers or a set of colored pencils?
  • A 1/5 B 3/7
  • C 1/2 D 7/10

7
Day 4 Bell Work
  • A small rectangular prism is 4 inches long. A
    large rectangular prism is 24 inches long. These
    two prisms are similar. Which statement is true?
  • a. The volume of the large rectangular prism is 6
    times the volume of the small one.
  • b. The volume of the large rectangular prism is
    20 times the volume of the small one.
  • c. The volume of the large rectangular prism is
    36 times the volume of the small one.
  • d. The volume of the large rectangular prism is
    216 times the volume of the small one.

8
Day 5 Bell Work
  • Jamie has two cartons. The dimensions of the
    smaller carton are one-third the size of the
    larger carton. If the volume of the smaller
    carton is 120 cm3, find the volume of the larger
    carton.
  • a. 40 cm3 b. 3,240 cm3
    c. 1,080 cm3 d. 360
    cm3  

9
Day 1 Data Analysis, Statistics and Probability
  • Part 1
  • 0706.5.3 Calculate and interpret mean, median,
    mode, upper-quartile, lower-quartile, and
    interquartile range of a data set

10
  • Vocabulary
  • Mean- average of the numbers (divide the sum by
    the amount of numbers added)
  • Median- number in the middle list least to
    greatest!
  • Mode- number used most often there can be
    more than one or none at all
  • Range- difference of the whole data set (largest
    - smallest range)
  • Upper-Quartile- median of the upper set of
    numbers
  • Lower-Quartile- median of the lower set of
    numbers
  • Interquartile range- difference of the quartiles
    (upper-quartile lower-quartile interquartile
    range)

11
  • 1) The test scores of several students are listed
    below.
  • 2, 27, 6, 29, 22, 6, 11, 8, 30, 6, 25, 19
  • Which box-and-whisker plot accurately represents
    this data?
  • What steps do we need to follow to make the
    plot!
  • List the 5 parts
  • Lower extreme
  • Lower quartile
  • Median
  • Upper quartile
  • Upper Extreme

12
  • 2) What is the upper quartile of the numbers
    listed below?
  • 6, 47, 54, 15, 42, 41, 7, 39, 36, 41, 43
  • F 28 G 41 H 43 J 48
  • 3) What is the mean of the numbers listed below?
  • 18, 2, 29, 33, 67, 89, 5, 13, 56, 44
  • F 31 G 35.6 H 38.2 J 42
  • 4) What is the inter-quartile range of the
    numbers listed below?
  • 21, 10, 96, 74, 32, 8, 47, 59, 83, 65, 16
  • F 96 G 88 H 58 J 47
  • 5) What is the median of the numbers listed
    below?
  • 1, 24, 7, 12, 38, 58, 19, 75
  • F 22.5 G 19 H 24 J 21.5
  • 6) What is the lower quartile of the numbers
    listed below?
  • 3, 88, 17, 11, 39, 62, 43, 22, 76
  • F 17 G 14 H 15 J 11

13
Part 20706.5.4 Use theoretical probability to
make predictions
  • Theoretical Probability It is the likeliness of
    an event happening based on all the possible
    outcomes.
  • C A L I F O R N I A
  • One card is randomly selected from the bag.
  • 1 ) What is the probability that the selected
    card shows the letter A?
  • A 1/10 B 2/5 C 3/10 D 1/5

14
  • TCAP Practice Book Questions
  • 11, 16, 24, 42, 45, 50

15
Day 2 and 3 Geometry and Measurement
  • Part 1
  • 0706.4.1 Solve contextual problems involving
    similar triangles.
  • Similar triangles same shape but sizes are
    different (each side forms a ratio)
  • You can create a proportion to see if two
    triangles are similar. If you know that 2
    triangles are similar then you can, create a
    proportion to solve for a missing side length.

16
  • 1) The two similar triangles shown are patterns
    used to create a design on a jacket.
  • What is the value of x, the height of the smaller
    triangle, in inches?
  • A) 5 ½ in B) 2 1/5 in C) 5 in D) 2 in

11 in
X
2 ½ in
5 in
17
  • 2) The diagram below represents a triangular
    section of a park.
  • Triangle WST is similar to Triangle WXY. If the
    length of WS is 234 feet, what is the length
  • of XY ?
  • A 39 feet B 58.5 feet
  • C 117 feet D 175.5 feet

W
Y
X
117 ft
S
T
117 ft
18
  • Use this same methods when given a shadow.
    indirect measurement

19
  • 3) A triangle has side lengths of 28 inches, 32
    inches, and 36 inches. Which list shows the side
    lengths of a similar triangle?
  • F 6 inches, 8 inches, 9 inches
  • G 14 inches, 16 inches, 18 inches
  • H 21 inches, 26 inches, 27 inches
  • J 54 inches, 64 inches, 72 inches
  • 4) A triangle has side lengths of 3 inches, 5
    inches, and 10 inches. Which list shows the side
    lengths of a similar triangle?
  • F 9 inches, 12 inches, 30 inches
  • G 12 inches, 20 inches, 45 inches
  • H 16 inches, 30 inches, 60 inches
  • J 24 inches, 40 inches, 80 inches

20
  • TCAP Practice Book Questions
  • 4, 19, 54

21
Part 20706.4.3 Apply scale factor to solve
problems involving area and volume.
  • Notes about Scale Factor
  • Area uses an exponent of 2. You will always
    square the scale factor.
  • Volume uses an exponent of 3. You will always
    cube the scale factor.
  • There are 3 ways you will be asked these types of
    problems.
  • 1 Given the area/volume of 1 figure and the
    scale factor- find the area/volume of the similar
    figure.
  • 2 Given the area/volume find the side length
    ratio Remember to undo an area you will
    square root it (v) and to undo a volume you
    will cube root it (exponent 1/3)
  • 3 Given the 2 side lengths- find the difference
    in the figures (how many times larger/smaller one
    is)

22
  • 1
  • A rectangular painting has an area of 720 square
    inches. Jasmine reduced the length and
  • width of this painting by a scale factor of
    1/6 to create a miniature copy. What is the area
    of
  • the miniature copy?
  • A 12 square inches B 20 square inches
  • C 60 square inches D 120 square inches
  • Change 16 to 1/6 (fraction) on your packet

23
  • 2
  • Two squares are similar. The area of the smaller
    square is 256 square inches. The are of the
    larger square is 324 square inches. What is the
    ratio of the side length of the smaller square to
    the side length of the larger square?
  • A 256/324 B 64/81
  • C 1/4 D 8/9

24
  • 3
  • Keziah built a scale model of the Gateway Arch in
    St. Louis, Missouri. A picture of the arch is
    shown below.
  • The base at each end of the actual arch is shaped
    like an equilateral triangle with side lengths of
    54 feet. Keziah built her model using
    equilateral triangles for each base that were
    foot long on each side. Which statement about
    the areas of these triangles is true?
  • A) The area of the triangle at the base of the
    actual arch is 27 times the area of the triangle
    Keziah used for the base of her model.
  • B) The area of the triangle at the base of the
    actual arch is 108 times the area of the triangle
    Keziah used for the base of her model.
  • C) The area of the triangle at the base of the
    actual arch is 729 times the area of the triangle
    Keziah used for the base of her model.
  • D) The area of the triangle at the base of the
    actual arch is 11,664 times the area of the
    triangle Keziah used for the base of her model.

25
  • TCAP Practice Book Questions
  • 7, 25, 32

26
Day 4 and 5 Mathematical Processes
  • Part 1
  • 0706.1.1 Use proportional reasoning to solve
    mixture/concentration problems.

27
  • 1) A recipe for making 8 cups of soup requires 4
    cups of water. At this rate, how many cups of
    water are required to make 16 cups of soup?
  • A 8 cups
  • B 12 cups
  • C 16 cups
  • D 32 cups
  • 2) To make a certain concentration of a chemical,
    a scientist mixes 81 milliliters of the chemical
    with 180 milliliters of distilled water. To make
    more of this chemical concentration, exactly how
    many milliliters of the chemical should the
    scientist mix with 260 milliliters of distilled
    water?
  • A36 milliliters B65 milliliters
  • C117 milliliters D161 milliliters

28
  • Part 2
  • 0706.1.2 Generalize a variety of patterns to a
    symbolic rule from tables, graphs, or words.

29
  • 1) The graph shows five points of a relation.
  • Which equation best represents this relation?
  • F y x 2 G y 2x 3
  • H J

30
  • 2) The table shows values of x and y.
  • Which equation represents the pattern shown by
    the data in the table?
  • A) inversely proportional
  • B) directly proportional
  • C) linear
  • D) Exponential

X Y
3 5 7 9
6 10 14 18
31
  • Part 4
  • 0706.1.4 Use scales to read maps.

32
  • The map below shows three towns on the same
    highway. The scale shown on the map relates
    centimeters (cm) to kilometers (km).
  • - The distance between Oaktown and Crestview is 2
    cm on the map.
  • - The distance between Crestview and Maple Grove
    is 5 cm on the map.
  • According to the scale, what is the actual
    distance between Oaktown and Maple Grove along
    the highway?
  • F 98 km G 70 km
  • H 49 km J 28 km

33
According to the scale drawing, which city is
approximately 400 miles from Washington, D.C.? A
Richmond B Charleston C Columbia D Raleigh
34
  • TCAP Practice Book Questions
  • 2, 10, 14, 21, 26, 29, 36, 44, 48, 51

35
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