In Search of Coherence and Meaning: Madison Morgan's Experiences and Motivations as an African American Learner and Teacher

Abstract

Background/Context

Teachers in urban schools are sometimes seen as a large part of the problem with such schools; they are often spoken of as not knowing the content they need to know to teach, are not seen as committed to excellence or to reform-minded teaching, and therefore are not seen as a resource for school improvement. The case of Madison Morgan presented in this article stands in opposition to such depictions of urban mathematics teachers and suggests in particular that African American teachers may bring important resources to teaching in urban schools that would be helpful in school improvement.

Purpose/Objective/Research Question/Focus of Study

What instructional strategies does this well-respected African American mathematics teacher teaching Algebra 1 in a nonselec-tive urban school use to convey to her students a sense of purpose for engaging with mathematics? Furthermore, what experiences as African Americans in our society seem to influence her in selecting and crafting these instructional strategies?

Setting

This research was carried out in the classroom of a well-respected African American teacher who teaches an Algebra 1 course whose outcomes have high stakes for both her stu- dents and her school. Ms. Morgan's class is of a typical size and with typical demographics for the large nonselective urban school in which she teaches. Her school is located in a large public school district whose students are majority minority (African American and Hispanic). The school and district have comparatively low weath per student ratios and high FARMs rates.

Population/Participants/Subjects

Madison Morgan is a well-respected teacher of Algebra 1 in an urban school where students must pass a state-mandated algebra and data analysis exam to progress toward high school graduation.

Research Design

This article reports on an in-depth, qualitative case study of the teaching of an Algebra 1 class by one well-respected African American mathematics teacher in an urban school.

Data Collection and Analysis

During one academic year, a three-part team of researchers observed Madison Morgan's instruction on 25 occasions and completed nine formal interviews with her. This article presents information on two of nine lessons observed by the algebra research team, as well as excerpts from three interviews. To begin analysis of her lessons and those suggested by the curriculum guide, we created lesson diagrams that tabulated and classified lesson segments according to skill or concept addressed and form of delivery (teacher demonstration, individual or group practice, and individual or group problem solving) and that indicated which segments were connected by a single problem situation or context. The ratio of connections to segments was used as a summary measure of lesson coherence.

Findings/Results

Ms. Morgan's response to an urban teaching assignment in which she must prepare students for high-stakes testing is to adopt deliberately a teaching approach that differs in significant ways from that suggested by the district curriculum guide and from practices claimed to be common among teachers in urban schools. Her desire is to achieve a level of coherence in the content she teaches that she does not see in the district curriculum guide. She attempts to do this by building her instruction around functions, data analysis, and problem contexts that require the use of multiple concepts and skills. Her motivation for doing this stems from her goals for her students: that they gain meaning for the mathematics they are learning and that they become problem solvers. These goals emerged from her own experiences as an African American student who felt she was shortchanged by an education that expected too little of her and that did not provide opportunities for her to think independently or to see meaning in what she was learning.

Conclusions/Recommendations

Ms. Morgan exemplifies but one way a well-respected teacher's experiences as an African American student, and consequent motivatons and commitments, may be a significant resource in efforts to strengthen the education that urban students receive.

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References

Ball

D. L.

, Lubienski

, & Mewborn

(2001). Research on teaching mathematics: The unsolved problem of teachers’ mathematical knowledge. In Richardson

(Ed.), Handbook of research on teaching (4th ed., pp. 433–456). New York, NY: Macmillan.

Clark

, Johnson

, & Chazan

(2009) Researching African American mathematics teachers of African American students: Conceptual and methodological considerations. In Martin

D. B.

(Ed.), Mathematics teaching, learning, and liberation in the lives of Black children (pp. 39–62). New York, NY: Routledge.

Crosby

E. A.

(1999). Urban schools: Forced to fail. Phi Delta Kappan, 81(4), 298–303.

Dewey

(2001). The School and Society & The Child and the Curriculum. Mineola, NY: Courier Dover Publications. (Original work published 1902)

Foster

(2004). An innovative professional development program for urban teachers. Phi Delta Kappan, 85(5), 401–406.

Gallegos

(1995). Teachers for Chicago: Ensuring urban teachers with class. Phi Delta Kappan, 76(10), 782–785.

Haberman

(1994). The pedagogy of poverty versus good teaching. In Kretovics

& Nussell

E. J.

(Eds.), Transforming urban education (pp. 305–314). Boston, MA: Allyn & Bacon.

Haberman

(1995). Selecting ‘star’ teachers for children and youth in urban poverty. Phi Delta Kappan, 76(10), 777–781.

Haberman

(1997). Unemployment training: The ideology of nonwork learned in urban schools. Phi Delta Kappan, 78(7), 499–503.

10.

Hill

H. C.

, Ball

, & Schilling

S. G.

(2008). Unpacking ‘pedagogical content knowledge’: Conceptualizing and measuring teachers’ topic-specific knowledge of students. Journal for Research in Mathematics Education, 39(4), 372–400.

11.

Hill

P. T.

(1994). Reinventing urban public education. Phi Delta Kappan, 75(5), 396–401.

12.

Kozol

(2005). Confections of apartheid: A stick-and-carrot pedagogy for the children of our inner-city poor. Phi Delta Kappan, 87(4), 264–275.

13.

Johnson

, Nyamekye

, Chazan

, & Rosenthal

(2013). Teaching with speeches: A Black teacher who uses the mathematics classroom to prepare students for life. Teachers College Record, 115(2).

14.

Lee

J. O.

(2003). Implementing high standards in urban schools: Problems and solutions. Phi Delta Kappan, 84(6), 449–455.

15.

Marcus

, & Chazan

(2010). Teachers’ knowledge of mathematics in action: Helping students think about solving equations in the one-variable-first algebra curriculum. In Leikin

& Zaskis

(Eds.), Learning through teaching: Developing mathematics teachers’ knowledge and expertise in practice (pp. 169–187). New York, NY: Springer.

16.

Marsh

J. A.

, Kerr

K. A.

, Ikemoto

G. S.

, Darilek

, Suttorp

, Zimmer

, & Barney

(2005). The role of districts in fostering instructional improvement: Lessons from three urban districts partnered with the Institute for Learning. Santa Monica, CA: RAND. Retrieved from http://www.rand.org/pubs/monographs/MG361

17.

Martin

D. B.

(2006). Mathematics learning and participation as racialized forms of experience: African American parents speak on the struggle for mathematics literacy. Mathematical Thinking and Learning, 8(3), 197–229.

18.

Mid-Atlantic Center for Mathematics Teaching and Learning. (2007). The MAC-MTL Draft frameworks for pedagogical content knowledge and for mathematical content knowledge. Unpublished manuscript, University of Maryland, College Park.

19.

National Council of Teachers of Mathematics. (2000). Principles and standards for school mathematics. Reston, VA: Author.

20.

Schoenfeld

, & Arcavi

(1988). On the meaning of variable. Mathematics teacher, 81(6), 420–427.

21.

Schwartz

(1996). Why many new teachers are unprepared to teach in most New York City schools. Phi Delta Kappan, 78(1), 82–84.

22.

Sowell

(1974). Black excellence: The case of Dunbar High School. Public Interest, 35(1), 3–21.

23.

Tall

(2002). Continuities and discontinuities in long-term learning schemas. In Tall

& Thomas

(Eds.), Intelligence, learning and understanding—A tribute to Richard Skemp (pp. 151–177). Brisbane, Queensland, Australia: PostPressed.

24.

Thompson

P. W.

(1993). Quantitative reasoning, complexity, and additive structures. Educational Studies in Mathematics, 25(3), 165–208.

25.

Trustcott

D. M.

, & Truscott

S. D.

(2005). Differing circumstances, shared challenges: Finding common ground between urban and rural schools. Phi Delta Kappan, 87(2), 123–130.

26.

Usiskin

(1988). Conceptions of school algebra and uses of variables. In Coxford

& Shulte

(Eds.), The ideas of algebra, K-12 (pp. 8–19). Reston, VA: National Council of Teachers of Mathematics.

27.

Van Horn

(1999). Inner-city schools: A multiple-variable discussion. Phi Delta Kappan, 81(4), 291–297.

28.

Walker

V. S.

(1996). Their highest potential: An African American school community in the segregated south. Chapel Hill: University of North Carolina Press.