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Study Lesson For Finals + STAAR

Study Lesson For Finals + STAAR

Assessment

Presentation

Mathematics

6th - 8th Grade

Hard

CCSS
6.EE.A.4, 7.EE.B.3, 6.SP.B.4

+11

Standards-aligned

Created by

Brooklynn R

FREE Resource

10 Slides • 22 Questions

1

STAAR TEST MATH REVIEW

By Midari Yoo

2

​Welcome to the Review Lesson for STAAR Next Week!

In this lesson you will find...

  • Tips to solve questions easier

  • How to quickly finish the test

  • Improve and sharpen your math skills for next year

  • ​Create a safe, fun and educational space to effectively learn.

  • Quizes and and trivia.​

3

Section 1:

The following quiz is for equivalent expressions, ​ordering numbers, equivalent fractions, conversions, box plots, histograms, and comparing numbers.

4

Poll

How confident do you feel before completing this quiz?

Very confident! I will definitely pass.

Pretty confident, little to no doubts.

Somewhat confident, some doubts.

Not confident, many doubts.

5

Multiple Choice

Which list shows the temperatures in order from coldest to warmest?

1

0*, -2*, -4*, -11*

2

0*, -11*, -4*, -2*

3

-11*, -2*, -4*, 0*

4

-11*, -4*, -2*, 0*

6

Multiple Choice

Alice will use 5 different pieces of yarn for a craft project. The fractions represent the lengths of the pieces of yarn. 23, 14, 515,25, 320\frac{2}{3},\ \frac{1}{4},\ \frac{5}{15},\frac{2}{5},\ \frac{3}{20}   Which list shows the lengths in order from greatest to least?

1

320, 14, 515 , 25, 23\frac{3}{20},\ \frac{1}{4},\ \frac{5}{15}\ ,\ \frac{2}{5},\ \frac{2}{3}  

2

23, 25, 515 , 14, 320\frac{2}{3},\ \frac{2}{5},\ \frac{5}{15}\ ,\ \frac{1}{4},\ \frac{3}{20}  

3

23, 25, 14 , 515, 320\frac{2}{3},\ \frac{2}{5},\ \frac{1}{4}\ ,\ \frac{5}{15},\ \frac{3}{20}  

4

320, 515, 25 , 14, 23\frac{3}{20},\ \frac{5}{15},\ \frac{2}{5}\ ,\ \frac{1}{4},\ \frac{2}{3}  

7

Multiple Choice

Which expression is equivalent to  y × 60 y\ \times\ 60\  ?

1

(y ×55) + (y ×5)\left(y\ \times55\right)\ +\ \left(y\ \times5\right)  

2

(y ×5) ×55\left(y\ \times5\right)\ \times55  

3

(y ×55) + 5\left(y\ \times55\right)\ +\ 5  

4

(y ×5) + 55\left(y\ \times5\right)\ +\ 55  

8

Multiple Choice

Which two expressions are equivalent?

1

5 + (m ×7)5\ +\ \left(m\ \times7\right) 5 × (m+7)5\ \times\ \left(m+7\right)

2

(157) ÷m\left(15-7\right)\ \div m 15  (7÷m)15\ -\ \left(7\div m\right)

3

8 + (2÷m)8\ +\ \left(2\div m\right) 8 +(m÷2)8\ +\left(m\div2\right)

4

30  (m ×29)30\ -\ \left(m\ \times29\right) 30(29×m)30-\left(29\times m\right)

9

Multiple Choice

Which expression has a value of -12?

1

12 - 2 x 3 - 5

2

12 - 2 - 3 - (-5)

3

-12 - 2 - 3 - (-5)

4

-12 x 2 + 3 - (-5)

10

Multiple Choice

Four players are on a golf team. What is the sum of the scores of the players?


Arlo = -2

Hayden= -5

Sawyer= 7

Wyatt= -8

1

-8

2

8

3

-2

4

Not Here

11

Multiple Choice

Mrs. Leoni is going to make name tags for each of the 110 sixth graders and 20 chaperones. Each name tag costs $0.35 to make. What will be the total cost for all the name tags?

1

$38.50

2

$45.05

3

$45.50

4

$47.60

12

Multiple Choice

The grocery store sells papaya for $4.55 per pound. What would the cost of  3453\frac{4}{5}  pounds of papaya?

1

$15.70

2

$8.00

3

$16.10

4

$17.29

13

Multiple Choice

The classroom floor has a perimeter of 132 feet. What is the perimeter of the floor in yards?

1

528 yards

2

44 yards

3

11 yards

4

396 yards

14

Multiple Choice

Question image

This box plot summarizes the percent scores of two different tests in one math class.


Which statement best describes the data represented in the box plots?

1

The range for test 1 is 20.

2

The interquartile range for test 2 is 20.

3

Twenty students took test 1.

4

Half the scores on test 2 were less than 75%.

15

Multiple Choice

Question image

A teacher made a histogram showing the percentages of the students in his classes.


Which statement about the data in the histogram must be true?

1

More than half the percentages were 60%-100%.

2

The teacher has a total of 70 students,

3

Exactly 5 students received 51-60%.

4

Half the students are girls and the other half are boys.

16

Multiple Choice

Question image
1

F

2

G

3

H

4

J

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Multiple Choice

Question image

1

A

2

B

3

C

4

D

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Multiple Choice

Question image

1

A

2

B

3

C

4

D

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Multiple Choice

Question image

1

A

2

B

3

C

4

D

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Multiple Choice

Question image

1

A

2

B

3

C

4

D

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Multiple Choice

Question image
1

75

2

61

3

48

4

80

22

Fill in the Blanks

Type answer...

23

Fill in the Blanks

Type answer...

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Multiple Choice

Question image
1

A

2

B

3

C

4

D

25

Poll

How confident do you feel after completing this quiz?

Very confident! I will definitely pass.

Pretty confident, little to no doubts.

Somewhat confident, some doubts.

Not confident, many doubts.

26

​- Midari Yoo

Good job so far! Some quick tips.

  • write your notes down on scrap paper or the back of your test as soon as you get it as it's fresh on your mind.

  • study consistently at least 2 days before the quiz, you'll retain the information better.

27

Section 2: Course 1 Review

Core Connections 1

​This section will have chapters 2, 4, 6, and 7 as separate sub-categories but one whole review. The topics are the following:

  1. Ar​ithmetic Strategies and Area

  2. Var​iables and Ratios

  3. Dividing and Building Expression

  4. Rates

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Chapter 2: Arithmetic Strategies and Area

Data can be displayed visually in different formats depending on the kind of information collected.

A dot plot is a way of displaying dsta that has and order and can be placed on a number line. Dot plots are generally used when the data is discrete (separate and distinct) and numerous pieces of data fall on most values. Examples: the number of siblings each student in your class has, the number of correct answers on a quiz, or the number rolled on a die.

A bar graph is used when data falls in categories that typically have no numerical order.

A Venn Diagram is two or more overlapping circles used to show overlap betwween categories of data.

A histogram is similar to a dot plot that each bar represents data in an interval of numbers. The intervals for the data are shown on the horzontal axis. The frequency (# of pieces of data in each interval) is represented by the height of s bar above the interval, which are called bins.

Stem-and-leaf-plots are similar to a histogram except that it shows the indivitual values from a set of data and how they are distributed. The "stem" part of the graph represents all of the digits in a number except the last one. The "leaf" part of the graph represents the last digit of each of the numbers. Each plot needs a "key​." The place value of the entries is determinded by the key. This is important because 8|2 could mean 82 or 8.2.

Displays Of Data

Area

The area of region is the number of square units of the interior of a region. In this course, you'll be asked to consider the area such as the floor, the top of a table, other geometric shapes, etc.

To meaure the area of a region, be sure to remember these tips.

~ any square can be used as a unit of area - a square inch, a square centimeter, the face of a block - but depending on the object being measured, some units are more convenient and common than others.

~ to find the area of something, count the number of square units needed to cover it without gaps or overlaps.

~ if the square units you chose don't exactly fit withing the region boundaries, you need to finda wat ti determine what part of the square units are needed.

~ when the answer is being stated, make sure you include the kind of suare units used. for example, { the area of the shape was 23cm.}

Other notes in the chapter can be found in CC1 math notes pages 13-15.​

29

Chapter 4: Ratios

A ratio is a comparison of two numbers, often written as a quotient; that is, the first number is divided by the second number (but 0). A ratio can be written in words, in fraction form, or with colon notation. You'll mostly write them in fraction or colon notation though.

For example, if there are 38 students in a school band and 16 of them are boys, you can write the ratio of the number of boys to girls like this:

16 boys to 22 girls

16 boys / 22 girls

16 boys : 22 girls​

Ratio

Other notes in the chapter can be found in CC1 math notes pages 30-31

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Chapter 6: Diving and Building Expressions

Mathemeticians have agreed on and Order of Operations for simplifying expressions.

Original expression: (10-3 * 2) *2​²- 13-3²/2+6

Circle the expressions that are grouped within parenthesis or fraction bar.

Simplify within circled expressions using the O.O's.

  • Evaluate the exponents,

  • ​Multiply and divide from left to right.

  • Combine like terms { adding and subtracting first.}

  • Simplify the circled expressions using the O.O as above.

Order of Operations

Combining Like Terms

This course uses tiles to show variables and single numbers ( constant terms ). Combining tiles that have the same area to write a simpler expression is called combining like terms.

More formally, like terms are two ore more temrs that have the same variable(s), with the corresponding variable(s) raised to the same power.

​Examples of like terms: 2x² and 5x², 4ab and 3ab.

​Examples that aren't like terms: 5 and 3x, 5x, and 7x²,a²b and ab.

If you aren't working with the actual tiles, it helps vizualising. Mental images can help you combine same terms. When several tiles are put together to form a more difficult shape, the area of the new figure is the sume of the individual areas, and the perimeters are all on the outside. Area and perimeter expressions can be simplified or rewritten by combining like terms.

Other notes in the chapter can be found in CC1 math notes page 47

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Chapter 7: Rate and Unit Rate

in lesson 7.1.1 you learned a rate is a ratio comparing two different quantities.

a ​unit rate is a rate that compares the change in one quantity to a 1- unit change in another. For example, miles per hour is a unit rate, because it compares the change of miles in the span of an hour. If an airplaine flies 3000 miles in 5 hours and uses 6000 gallons of fuel, you can find several unit rates.

​i

Rate and Unit Rate

Other notes in the chapter can be found in CC1 math notes pages 57-59

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Vocabulary/Helpful Terms

  • ​interest rate: % of interest earned per dollar, ie. banking as an example.

  • variable: a letter or symbol that shows one or more numbers.

  • expression: a combination of numbers, varaibles, and operation symbols, (2x+3)-5 could be used as an example.

  • term: part of the expression se​parated by subtraction and addition.

  • coefficient: the numerical part of a term.

  • constant term: a number that isn't multiplied by a variable.

  • boundary point: solution to the equality of and inequality.​

Find me at school for a copy of a vocabulary sheet of CC2 ( supplies are limited!)

STAAR TEST MATH REVIEW

By Midari Yoo

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