A Statistical Study in Correlation of Efficiency in Secondary Mathematics and Efficiency in other High School Branches

1919 ◽  
Vol 11 (4) ◽  
pp. 172-176
Author(s):  
Nelle L. Ingels

It is the purpose of this paper to record the results obtained from an investigation concerning the correlation of efficiency— (1) in the study of mathematics and history, (2) in the study of mathematics and foreign language, and (3) in the study of history and foreign language. A similar investigation was made several years ago by Prof. H. L. Rietz and Miss Imogene Shade, “On the Correlation of Efficiency in Mathematics and Efficiency in Other Branches,” in the University of Illinois.*

1957 ◽  
Vol 4 (3) ◽  
pp. 119-124
Author(s):  
_ _

The project of the university of Illinois Committee on school Mathematics is primarily concerned with students in grades nine through twelve. Frequently, the Project staff is asked if its work with high school students has implications for students in earlier grades, that is, if in attempting to work out better ways of presenting material to high school students, ideas have occurred for better ways to present mathematics to elementary school students.


1934 ◽  
Vol 27 (2) ◽  
pp. 102-105
Author(s):  
Elizabeth Harmon

The mathematics Section of The Central Association of Science and Mathematics Teachers held its annual meeting at the Congress Hotel in Chlcago on Friday December 1, 1933, with Mr. Maurice L. Hartung of the University High School of Madison, Wisconsin presiding. The following program was given: Appointment of Nominating Committee; “Achievement Testing in Secondary Mathematics,” H. T. Lundholm, The Blake School, Minneapolis, Minnesota; “Dimensionality,” Prof. E. P. Lane, University of Chlcago; “Geometry's Tribute to Tradition,” Dr. Elizabeth B. Cowley, Pittsburgh, Pennsylvania; General Discussion; Election of Officers.


1967 ◽  
Vol 14 (8) ◽  
pp. 657-664
Author(s):  
Edward Esty

Some of the recent elementary school arithmetic textbooks introduce functions, a topic formerly appearing no earlier than in high school. The University of Illinois Arithmetic Project has long used functions (called “jumping rules” by the Project) in classes for elementary school children.


1921 ◽  
Vol 14 (7) ◽  
pp. 401-404

W. D. Reeve, formerly head of the department of mathematics in the University of Minnesota High School, has been elected to the principalship of the school. Mr. Reeve will continue to give the professional courses in the School of Education on the teaching of secondary mathematics.


1962 ◽  
Vol 55 (3) ◽  
pp. 203-206
Author(s):  
Richard P. Giles

In a mathematics course designed for prospective teachers at the University of Illinois, the students were required to design and build a project that could be used in a high-school classroom to illustrate or demonstrate some mathematical concept. Since earlier in the semester we had discussed the growing emphasis that is being given in high schools to the study of symbolic logic, I decided to build an electrical device that would graphically represent the truth table and the various operations which can be performed on propositions.


1946 ◽  
Vol 39 (7) ◽  
pp. 314-319
Author(s):  
Benjamin Braverman

That considerable changes have taken place in the point of view governing the teaching of secondary mathematics, as well as in the content of the instructional material and its pedagogic presentation is quite obvious to any one who takes the trouble to compare a text in secondary mathematics published, let us say, in 1915 with one of more recent origin. It was forcibly brought home to me at the beginning of the present semester when I offered our department lesson-by-lesson syllabus in elementary algebra to a foreign language teacher who had been assigned to teach that subject in my department. He studied the first few pages with considerable surprise. These pages of the syllabus deal with algebraic symbolism and the formula. “What,” he exclaimed, “no x's, y's, and z's.” He felt a little relieved when I assured him that a little of that would come later, but in a much more modified form than he had been exposed to.


1952 ◽  
Vol 45 (2) ◽  
pp. 89-93
Author(s):  
Kenneth B. Henderson ◽  
Kern Dickman

There are several reasons why some students enter a college of engineering lacking adequate preparation in mathematics. One is that the mathematical needs of such students have not been clearly defined. It seems to be an auspicious hypothesis to assume that, if these needs are identified in some specificity and high school mathematics teachers apprized of them, students can be better prepared for collegiate work. Acting on this hypothesis, a study was conducted to discover the minimum mathematical needs of students who expect to enter the College of Engineering of the University of Illinois. Since the curricula and course content of most colleges of engineering tend to be similar, it is assumed that, in the absence of other data, these needs will serve very well to indicate “what it takes” in most colleges of engineering.


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