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TAKS vs. STAAR

TAKS vs. STAAR. State of Texas Assessments of Academic Readiness. TAKS Blue Print. STAARS Blue Print. Readiness Standard vs. supporting standard. Readiness Standard vs. supporting standard. Readiness Standard vs. supporting standard. TEKS. STAARS Blue Print. R=7 S =4. R=9 S =5. R=5

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TAKS vs. STAAR

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  1. TAKS vs. STAAR State of Texas Assessments of Academic Readiness

  2. TAKS Blue Print

  3. STAARS Blue Print

  4. Readiness Standard vs. supporting standard

  5. Readiness Standard vs. supporting standard

  6. Readiness Standard vs. supporting standard

  7. TEKS

  8. STAARS Blue Print R=7 S =4 R=9 S =5 R=5 S =3 R=8 S =5 R=7 S =3

  9. Texas History Lesson • TABS • TEAMS • TAAS • TAKS • STAAR • What is the answer • to the Exit Level • Math Question? • Which question • item goes with • which state • assessment?

  10. TABS Exit Level Math (1982) • One Step: • Fewest barrels

  11. TEAMS Exit Level Math (1986) • Two Steps: • Find point on graph • Multiply • 30 pupils x $300 = $9,000

  12. TAAS Exit Level Math (1999) • Three Steps: • Find paper • on pie chart • Divide tons of • paper by total • tons: • 72/180 • 3. Convert to 40%

  13. TAKS Exit Level Math (2002 Field Test) • Five Steps: • Add all votes • 240 + 420 + 180 + 300 + 60 = 1,200 • 2. Determine which student finished 3rd • (Bridget: 240 votes) • 3. Determine Bridget’s %age of votes • 240 / 1,200 = 20% • Know that a pie chart has 360 total degrees • Determine 20% of 360 degrees: • .20 x 360 = 72

  14. http://www.filmofilia.com/wp-content/uploads/2009/04/2012_poster.jpghttp://www.filmofilia.com/wp-content/uploads/2009/04/2012_poster.jpg

  15. Five Steps: • The student must know how to apply the • quadratic formula to find the value of the • discrimant • Find quadratic equation on formula chart: • If • there are two real number roots of the equation • and the graph of the parabola crosses the • x-axis at those roots • If • 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. • If • the roots of the equation are imaginary numbers • and the graph of the parabola does not • intersect the x-axis STAAR Exit Level Math? (2012)

  16. http://www.tea.state.tx.us/student.assessment/staar/

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