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S TAT E O F T E X A S ASSESSMENTS OF ACADEMIC READINESS

STUDENTS WILL PARTICIPATE IN THE FOLLOWING ASSESSMENTS UNDER STAAR: Grade 3

Reading and Math

The State of Texas Assessments of Academic Readiness (STAAR) is the new state assessment program that begins in spring 2012 with the incoming freshman class. STAAR will replace the Texas Assessment of Knowledge and Skills (TAKS) that has been in place since 2003 and includes 12 end-of-course (EOC) assessments.1

Grade 4

Reading, Math, and Writing

Grade 5

Reading, Math, and Science

Grade 6

Reading and Math

Grade 7

Reading, Math, and Writing

Grade 8

Reading, Math, Social Studies, and Science

High School

12 End-of-Course Assessments Algebra Geometry Algebra II

English I English II English III

STAAR ™

FOR COMMUNITY GROUPS Biology Chemistry Physics

World Geography World History U.S. History

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NOTE: Repeating Grade 9 and current Grades 10–12 are still subject to TAKS.

T R A N S I T I O N F R O M TA K S T O S TA A R The new STAAR™ assessments will be designed to be more difficult than TAKS. The difficulty level will be increased by: • having more questions per test • measuring a higher level of thinking in relation to content skills • having more items where students will have to write in responses rather than selecting a response from those provided • focusing more deeply on content taught during the current year rather than testing knowledge and skills learned over multiple years • measuring readiness for college and career success

FROM PAST TO PRESENT

mandated by SB 1031 in 2007 and the new grade 3–8 assessments mandated by HB 3 in 2009.

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YOUR ANSWER:

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1

TEXAS ASSESSMENT SYSTEM

TABS

1982

TEXAS ASSESSMENT OF BASIC SKILLS

TEAMS

T E X A S E D U C AT I O N A L ASSESSMENT OF MINIMAL SKILLS

BARRELS OF CRUDE OIL EXPORTED MONTHLY

ENROLLMENT IN BRITTON PRE-SCHOOL

Alaska Pennsylvania

Number of Pupils

= 1 Million Barrels Texas

1986

60 50 40 30 20 10 0

1950

1960

1970

Year

1980

California

ANSWER: Louisiana Which state exports the least amount of barrels of crude oil monthly? A Louisiana B Texas C Alaska D Pennsylvania

Number of Pupils

Which state exports the least amount of barrels of crude oil monthly? Texas A Louisiana B Texas Alaska C Alaska D Pennsylvania Pennsylvania

20 10 0

1950

1960

ANSWER:

1970

Year

1980

In 1970, tuition at Britton Pre-School was $300 per pupil. According to this graph, how much money was collected in 1970? A B C D

The graph shows the types and amounts of solid waste produced in the United States in 1988. Municipal Solid Waste —1988 (millions of tons)

Other (21) Food

In 1970, tuition at Britton Pre-School was $300 per pupil. According to this graph, how much money was collected in 1970? ENROLLMENT IN BRITTON PRE-SCHOOL A $9000 60 B $900 50 C $600 40 D $6000 30

$9000 $900 $600 $6000

1999

TEXAS ASSESSMENT OF ACADEMIC SKILLS

Yard Wastes (32)

California BARRELS OF CRUDE OIL EXPORTED MONTHLY Louisiana = 1 Million Barrels

TAAS

Metals (15) Glass (13) Plastics (14)

Paper

Municipal Solid Waste —1988 What percent of the total solid waste was paper? (millions of tons)

A 25% Metals 1 B 33 3Yard % (15) Glass Wastes (13) C 40%(32) Plastics 2 DOther 66 3 % (14) E (21) 72% Paper (72)

ANSWER:

2002

TEXAS ASSESSMENT OF KNOWLEDGE AND SKILLS The student council sponsor is planning to make a circle graph showing the number of votes for each of the candidates for student council president. The table below indicates the name and the vote count for each candidate. Number of Votes per Candidate

The graph shows the of solid Total Weight = (72)types and amounts Wastes (13)produced in the United States 180 million tons waste in 1988.

Food Wastes (13)

TAKS

Total Weight = 180 million tons

What percent of the total solid waste was paper? A 25% 1 B 33 3 % C 40% 2 D 66 3 % E 72%

Bridget Hakeem Maria Viera Tony

240 420 180 300 60

Maria Viera Tony

180 300 60

The student council sponsor is planning to make aWhat circlecentral graphangle showing the the number of votes for should sponsor use for each of the representing candidates for council the section thestudent votes for the president. The table below indicates student who finished in third place? the name and the vote count for each candidate. A 54° Number of Votes per Candidate B 72° C 90° 240 Bridget D 126° Hakeem 420

ANSWER:

STAAR

2011 AND BEYOND S TAT E O F T E X A S ASSESSMENT OF ACADEMIC READINESS HYPOTHETICAL QUESTION Which of the following is the correct description of the graph of a quadratic function given by f (x) =ax2 +bx+c, a≠0? A If b2–4ac > 0 then the graph of the function intersects the x-axis twice. B If b2–4ac < 0 then the graph of the function does not intersect the y-axis. C If b2–4ac = 0 then the graph does not intersect the x-axis. D If √b2–4ac < 0 then the graph not intersect the x-axis.

Which of the following is the correct description of the graph of a quadratic function given by f (x) =ax2 +bx+c, a≠0?

ANSWER:

What central angle should the sponsor use for the section representing the votes for the student who finished in third place? A 54° B 72° C 90° D 126°

A If b2–4ac > 0 then the graph of the function intersects the x-axis twice. B If b2–4ac < 0 then the graph of the function does not intersect the y-axis. C If b2–4ac = 0 then the graph does not intersect the x-axis. D If √b2–4ac < 0 then the graph not intersect the x-axis.

WHAT DOES IT TAKE TO SOLVE? One step:

WHAT DOES IT TAKE TO SOLVE? Two steps:

WHAT DOES IT TAKE TO SOLVE? Three steps:

WHAT DOES IT TAKE TO SOLVE? Five steps:

WHAT DOES IT TAKE TO SOLVE? Five steps:

1. fewest barrels

1. Find point on graph

1. Find paper on pie chart

2. Multiply 30 pupils x $300 = $9,000

2. Divide tons of paper by total tons: 72/180

1. Add all votes 240 + 420 + 180 + 300 + 60 = 1,200

1. The student must know how to apply the quadratic formula to find the value of the discrimant b2–4ac

3. Convert to 40%

2. Determine which student finished 3rd (Bridget: 240 votes) 3. Determine Bridget’s %age of votes 240 / 1,200 = 20% 4. Know that a pie chart has 360 total degrees 5. Determine 20% of 360 degrees: .20 x 360 = 72

2. Find quadratic equation on formula chart:

x=

−b ± b 2 − 4ac 2a

3. If b2–4ac > 0 there are two real number roots of the equation and the graph of the parabola crosses the x-axis at those roots 4. If b2–4ac = 0 there is a “multiple” or repeated root of the equation and the vertex of the graph of the parabola touches the x-axis at that root. 5. If b2–4ac < 0 the roots of the equation are imaginary numbers and the graph of the parabola does not intersect the x-axis

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