NotesFAQContact Us
Collection
Advanced
Search Tips
Showing all 6 results Save | Export
Peer reviewed Peer reviewed
Direct linkDirect link
Ross, Dan; Reys, Robert; Chavez, Oscar; McNaught, Melissa D.; Grouws, Douglas A. – School Science and Mathematics, 2011
A central goal of secondary mathematics is for students to learn to use powerful algebraic strategies appropriately. Research has demonstrated student difficulties in the transition to using such strategies. We examined strategies used by several thousand 8th-, 9th-, and 10th-grade students in five different school systems over three consecutive…
Descriptors: Algebra, Problem Sets, Problem Solving, Mathematical Applications
Peer reviewed Peer reviewed
Mannix, Warren E. – School Science and Mathematics, 1975
A game modelled on football can be used to provide students with practice in solving algebraic equations. (SD)
Descriptors: Algebra, Experiential Learning, Games, Instruction
Peer reviewed Peer reviewed
Bradley, A. Day – School Science and Mathematics, 1975
The history of alligation problems as a part of the mathematics curriculum is briefly reviewed, and the non-unique nature of the solutions to many problems is discussed. (SD)
Descriptors: Algebra, Curriculum, History, Mathematical Applications
Peer reviewed Peer reviewed
Litwiller, Bonnie H.; Duncan, David R. – School Science and Mathematics, 1979
Examples of the presentation and solution of variations on a common projectile trajectory problem are presented. (BB)
Descriptors: Algebra, College Mathematics, Higher Education, Mathematical Applications
Peer reviewed Peer reviewed
Stannard, William A. – School Science and Mathematics, 1984
Suggested is the presentation of problems for which student teams are to write computer programs which will reveal the results of guesses at the answer by users of the program. Illustrative problems and programs are included. (MNS)
Descriptors: Algebra, Computer Oriented Programs, Computer Software, Mathematics Instruction
Peer reviewed Peer reviewed
Aslan, Farhad; Duck, Howard – School Science and Mathematics, 1992
P-adic or g-adic sets are sets of elements formed by linear combinations of powers of p, a prime number, or g, a counting number, where the coefficients are whole numbers less than p or g. Discusses exercises illustrating basic numerical operations for p-adic and g-adic sets. Provides BASIC computer programs to verify the solutions. (MDH)
Descriptors: Addition, Algebra, Algorithms, College Mathematics