Effects of Peer Tutoring on the Mathematics Achievement of Fifth Grade Students with Academic Learning Disabilities Angela Mahan Valdosta State University An action research project submitted in partial fulfillment of the requirements of the Education Specialist Degree in Exemplary Teaching at Valdosta State University. ABSTRACT: The purpose of this study was to examine the effects of peer tutoring on achievement in mathematics among fifth grade students (N=14) with learning disabilities. The intervention took place during small group instructional time for 30 minutes a day over a six week time period. Within the experimental class there were seven students who received peer tutoring by being paired with students of above grade-level ability. Participants in the comparison class consisted of class (N = 7) received only traditional teacher-directed instruction. Results were determined using STAR mathematics tests, pretests/posttests, student questionnaires, interviews, behavioral observations. Results indicated significant improvements in students’ attitudes and opinions; however academic achievement in mathematics increased only slightly with the use of the peer tutoring intervention. Peer tutoring was an overall useful strategy to promote active engagement in the learning process and potentially increase academic achievement among fifth grade students with learning disabilities. Introduction One of the most pertinent issues in education today is the widening achievement gap between students with academic learning disabilities and regular education students. Certain programs such as peer tutoring, should be in place in order to improve the academic achievement of those individuals so they do not fall further behind. According to the Georgia Governor’s Office of Student Achievement, mathematics is a problem area among students with learning disabilities at schools such as the research site. Though only 8% of students without learning disabilities did not meet expectations on the 2007-2008 Mathematics Criterion Referenced Competency Test (CRCT), an alarming 65% of students with learning disabilities did not meet state expectations (Governor’s Office of Student Achievement, 2009). Review of Literature According to Harper and Maheady (2007), peer instruction is an effective strategy for children with learning disabilities that actively engages students. In their meta-analysis, Kroesnbergen and Van Luit (2003) referenced on a study that was performed by Beirne-Smith in 1 Novus Scientia Vol. I No. 2 1991 which showed that 30 peer tutored students with learning disabilities performed higher on pretests and posttests. Research by Shamir and Lazerovitz (2007) on a peer-mediation intervention scaffolding for self-regulated learning among children with learning disabilities focused on cross-age tutoring. Their research showed that the experimental group showed higher test scores and greater improvement than the control group. “With support from their peers, students with special needs can succeed in the general classroom.” (Mastropieri, Scruggs, & Berkeley, 2007, p. 54) In their meta-analysis entitled Peers Helping Peers, Mastropieri et al. (2007) evaluated three effective methods for improving student learning in the elementary school setting: peer assistance, cooperative learning, and class-wide peer tutoring. McDuffie, Mastropieri, and Scruggs (2009) suggested that students with disabilities fall further behind as they progress past elementary school. Most students who have learning difficulties struggle in reading and are more likely to experience feelings of failure, behavior difficulties, and lack of confidence which are causes of decreased academic achievement (Burns, 2006). Burns’ research on Poise, Prompt, and Praise (2006) supports the theory that with proper training, peer tutoring can be used as a successful intervention to help students with learning difficulties in reading. Hughes and Fredrick (2006) conducted a mixed study to examine the implementation of class-wide peer tutoring among students with and without learning disabilities in high school language arts classes. After seven weeks of daily peer tutoring, the majority of students with learning disabilities demonstrated mastery of the vocabulary which was taught. A meta-analysis conducted by Robinson, Schofield, and Steers-Wentzell (2005) focused on peer tutoring and cross-age tutoring in math. Recent research has supported the idea that tutoring has an overall positive effect on academic performance in mathematics. “Peer and cross-age tutoring had a positive impact on a variety of math proficiencies, including arithmetic computation, conceptual understanding, and problem solving skills.” (Robinson et al., 2005) Overall, these researchers found that both peer and cross-age tutoring created behavior and attitudes that lead to academic success. This action research study was conducted to expand the knowledge base of peer tutoring by examining effects on students with learning disabilities. Research Questions Research question 1. How does peer tutoring affect the mathematics achievement of fifth grade students with learning disabilities? Research question 2. What is the interest in the peer tutoring intervention of students who receive peer-tutored instruction and how does it compare to the interest in the peer tutoring intervention of students participating in traditional instruction? Research question 3. How does the behavior of students who participate in peer tutoring differ from the behavior of students receiving only traditional teacher-directed instruction? Definition of Variables Peer tutoring. Peer tutoring was defined as the use of small group instruction by students who were paired based on their mathematical ability. Students with higher mathematical ability were the tutors and students with learning disabilities were the tutees. Mathematics achievement. Mathematics achievement was measured by the use of pretests and posttests given for an algebra math unit, as well as the STAR math test (computerbased assessment) given at the beginning and conclusion of the study. 2 Novus Scientia Vol. I No. 2 Student interest. For the purposes of this study, student interest in peer tutoring was defined as the attitude toward peer tutoring measured through questionnaires (see Appendices B & C) and student interviews (see Appendix D). Student behavior. Behavior was defined as overt student actions during instruction. Student behavior accompanied by each type of instruction was measured by using a classroom checklist of observations during the study. Specific behaviors measured were amount of time on-task, attention/concentration, if they seemed withdrawn, and/or disruptive. Methods The purpose of this study was to examine the effects of peer tutoring on the mathematical performance of at-risk students with learning disabilities by comparing one group of fifth grade special education students who were tutored by their advanced peers, to another group of fifth grade Special Education students who only received traditional teacher-directed instruction. Setting and Participants The research site is located in the northeastern part of Georgia, in a small town. Peer tutors were seven regular education students who scored at least 830 on the Mathematics portion of the CRCT in 2008-2009. The experimental group of tutees consisted of seven students with learning disabilities. Tutors and tutees were paired according to ability levels based on their CRCT scores and remained with the same partner for the duration of the study. The comparison group consisted of the same number of special education students (N = 7) with the same demographics. Intervention The role the regular education math teacher (researcher) in this study was to provide the tutors with activities which were directly related to the mathematics curriculum for fifth grade and to provide guidance. The training consisted of three 30-minute sessions with the tutors in which they learned how to work with their peer and what strategies helped them explain processes to the tutees. The role of the co-teacher (observer) in both of these inclusion classes was to assist instruction during whole group math time. Both the teacher (researcher) and the coteacher (observer) assisted in collecting affective behavioral data for this study using a behavior checklist created by the researcher. The experimental group received instruction from their peers, while students in the comparison group only received teacher-directed instruction during small group mathematics time. The peer tutoring sessions were conducted daily during a 30 minute block of mathematics small group instructional and remediation time, over a six week time period. The same Georgia Performance Standard (GPS) was taught in both classes, Algebra M5A1, which states that students will be able to represent and interpret the relationships between quantities algebraically. Materials used to teach both classes remained the same and included such things as textbooks, hands-on geometric manipulatives, overhead LCD projector, and practice workbooks. Data Collection Techniques The data collection instruments used consisted of computer-based STAR math tests, pretest/post tests, questionnaires, interviews, and observation behavior checklists. These instruments provided observable and measureable data in the form of academic student performance, student attitudes and feelings toward peer tutoring, and student behavior. Results 3 Novus Scientia Vol. I No. 2 STAR math tests were used to determine grade-level equivalency of mathematical skills of the participants. The test was given at the beginning and the conclusion of the study to measure mathematical growth in grade equivalency. Table 1 Comparison of STAR Math Test Mean Increases Mean Increase SD t-value p Peer Tutored Group 0.90 0.75 1.26 0.26 Comparison Group 0.51 0.29 *p < .05, **p < .01 The mean increases between the first STAR Math test and the last STAR Math test are reported in Table 1. The mean increase from the peer tutored group (M = 0.90, SD = 0.75) provided evidence that peer tutoring did produce academic achievement gains in mathematics grade-level equivalency among students with learning disabilities and the comparison group also had an increase in mean scores. However, the difference in the mean increase from the peer tutored group was lower (M = 0.51, SD = 0.29). A paired t-test for means was conducted (t = 1.26, p = 0.26) which revealed no significance. Cohen’s d was used to calculate the effect size of the peer tutoring intervention on the mean gains of the STAR tests that were given to both groups. The mean increase of the STAR math test given to the peer tutored group of students was 0.90, with a standard deviation of 0.75. The results of the peer tutoring intervention among students with learning disabilities (d = 0.74) had a huge effect and indicated that an average student in the experimental group would be expected to outscore approximately 76% of the students in the comparison group. To determine the effectiveness of peer tutoring during small group instruction, an algebra unit pretest was administered to the treatment group and comparison group at the beginning and conclusion of the study for comparison and data analysis purposes. Table 2 Comparison of Pretest/Posttest Mean Increases Mean Increase SD t-value p Peer Tutored Group 23.86 8.86 2.11 0.08 Comparison Group 13.43 7.81 *p < .05, **p < .01 The mean increases between the pretest and the posttest are reported in Table 2. The mean increase of the pretest to the posttest of the peer tutored group (M = 23.86, SD = 8.86) was greater than the mean increase of the scores among the comparison group (M = 13.43, SD = 7.81). This provided evidence that the peer tutoring unit was effective in producing academic gains in math among students with learning disabilities during the intervention period. A paired t-test for means was conducted (t = 2.11, p = 0.08) which revealed no significance. Cohen’s d was also calculated to determine the effect size of the peer tutoring intervention on the mean gains of the pretest and posttest scores between both groups. The mean increase of the peer tutored students’ posttest scores (M = 23.86) was compared to the mean increase of the comparison groups’ posttest scores (M = 13.43). The effect size was calculated by determining the difference between the comparison group and the intervention group, then 4 Novus Scientia Vol. I No. 2 dividing by the standard deviation. Comparison of the test score gains showed a very large effect (d = 1.35) of the peer tutoring intervention among students with learning disabilities and indicated that an average student in the experimental group would be expected to outscore approximately 78% of the students in the comparison group. Student questionnaires were given to both groups of students involved in the study at the conclusion of the intervention to assess their attitudes toward peer tutoring in mathematics and traditional mathematics instruction. Table 3 shows the results from the five Likert statements that were given to both groups of participants. Table 3 Questionnaire Results Statements Mean SD 1. I believe being taught by my peers helps me to understand and learn better. 3.8 1.70 2. I think I will pass the Math CRCT this year because I got help from my peers. 2.8 1.57 3. I enjoy being taught math lessons by my peers rather than my teacher. 3.3 1.60 4. I like being taught by my peers in math during small group time because it is fun. 4.2 1.57 3.8 1.6 1. I believe being taught by my teacher helps me to understand and learn better. 4.4 .76 2. I think I will pass the Math CRCT this year because I got help from my teacher. 4.0 .69 3. I enjoy being taught math lessons by my teacher rather than being helped from my peers 4.2 .76 4. I like being taught by my teacher in math during small group time. 2.8 .82 5. I would like to continue being tutored in math by my teacher in the future. 3.4 Peer Tutored Students 5. I would like to continue being tutored in math by my peers in the future. Traditional Students .76 The most significant result from these surveys indicated that peer tutored students believe it is fun (Question 4) to be taught math by their peers, however students who did not receive the intervention revealed that they did not like being taught by their teacher indicated by a lower mean score. However, when asked if they think being taught by their peer would help them pass the Mathematics portion of the CRCT (Question 2), the peer tutored students responded that they “didn’t really think so”. In contrast, the students who did not receive the peer tutoring intervention revealed that they thought they would pass the math portion of the CRCT with help from their teacher as indicated by a higher mean score. In order to gain a deeper understanding of the thoughts and feelings of the participants in regard to peer tutoring, interviews were conducted with each of the tutees involved in the study. Some of the questions given by the interviewer involved the peer tutoring process, activities conducted, math strategies, comparison, enjoyment, and the students’ overall perspective. Several themes that emerged from the interview process, which included understanding peer tutoring, how it affected the learning of math, attitudes towards peer tutoring, and thoughts/perceptions about peer tutoring. Peer tutored students indicated they enjoy being taught math concepts from their peers; however they do have some issues concerning peer tutoring. Results indicated they think they might be cheating because their classmates help them with the answers. The main consensus among the students was that their peers teach them in different ways and they explain things 5 Novus Scientia Vol. I No. 2 better. They think that their peers can show them different ways of finding the answers, but the teachers are the best at teaching them math. A behavior observation checklist (see Appendix E) was completed weekly during the intervention for both groups of students. The researcher and co-teacher observed behaviors such as time on-task, participation, activity level, and interest that the students exhibited indicated by questions 1-5 on the behavior observation checklist. There was an evident relationship between the peer tutor students’ attention or concentration and their time on-task. Students in the peer tutored group started off less hyper and more withdrawn, which changed as weeks passed. The amount of disruption and the noise level also increased throughout the intervention with the treatment group. There was a significant difference in behaviors between the peer tutored group and the comparison group over the six week study. Hyperactivity and attentiveness were higher, while disruption and on-task behavior was lower among the group of students who receive teacherdirected mathematics instruction. This indicated the students were less disruptive, on-task, and paid more attention while the teacher was instructing, then did the students who were taught mathematics by their peers in a small group setting. Discussion Conclusions According to the results from the STAR math tests given, the peer tutoring intervention had no significant impact on learning mathematics content among students with learning disabilities. However, the experimental group did show significant learning gains with statistical significance according to the results from the mean increase between the pretest and posttest. The effect of the intervention using the Cohen’s d formula indicated a large effect (d = 0.74) among the difference in STAR math tests and a very large effect (d = 1.35) among the pretest/posttest gains. According to the questionnaires and interviews given to the students who participated in the study, peer tutoring had an overall positive effect. The students who received the peer tutoring intervention commented that they enjoyed being taught math by their peers, but thought that the teacher is still better at helping them learn the concepts. The results from the behavior observation data collection instrument indicated that the students were on-task, more attentive, and less disruptive with teacher-directed instruction than peer-tutored instruction. However, the students seemed to be less withdrawn and more engaged in the peer tutored group within the experimental class. The results of this action research project indicate that both groups of students improved. However, the experimental class showed slightly higher gains, including the special education students who participated in the peer tutoring intervention. Although there were increases shown in the academic subject area of mathematics, more research needs to be done in order to prove that peer tutoring has a positive effect on students who have learning disabilities. The peer tutoring intervention helped students make some academic learning gains in mathematics; however this was only slightly more effective than regular instruction in the comparison class and not enough to make the conclusion that the intervention was the source of the improvement. Significance/Impact on Student Learning Attitudes and interest of the participants improved in the experimental class; however the behavior of the students was disruptive and off-task at times. Achievement results indicated no statistical significance on mathematics grade-equivalency scores among the treatment group; however the difference in pretest and posttest scores was significant with the experimental group. Student learning might increase due to positive attitudes and behaviors; however more research 6 Novus Scientia Vol. I No. 2 is needed to study the effects of peer tutoring on the achievement of students with learning disabilities. Peer tutoring as an intervention has been shown to have a slight effect on students with learning disabilities in the area of mathematics and academic learning gains from this research. The overall effects were positive in relation to attitudes and interests of students toward the intervention; however, measuring the effects of peer tutoring among a different grade level or subject area might yield different results. Factors that Influenced Implementation The time period was short and more time was needed in order to measure two or three math units pretest and posttest scores, instead of just scores from one. Benchmark tests were given for three consecutive days during week five, which caused students to be more active and disruptive in the afternoon. There was also a four day holiday, which caused two of the intervention weeks to have only four days instead of five for implementation. In addition, the approaching Mathematics CRCT required the review of all content learned throughout the year, in addition to the algebra unit taught. These schedule changes might have impacted test scores. Implications and Limitations The implications of this research in relation to the school and district will be beneficial because other teachers will be able to use the data in order to implement peer tutoring in their classrooms. The district might decide to have training for teachers to include using this intervention as an alternate teaching strategy and measuring achievement data such as STAR tests to see if there are learning gains present among the student population as a whole. Some limitations should be discussed regarding the results of this research study. The short length of the research study was a limitation and a longitudinal study would have been appropriate for producing more accurate results. The students with learning disabilities in the experimental class had higher achievement ability than the special education students in the comparison class. Further research geared toward students with learning disabilities receiving peer tutoring as an intervention is needed to validate the conclusions related to the results of the data in this study. 7 Novus Scientia Vol. I No. 2 References Burns, E. (2006). Pause, prompt and praise - peer tutored for pupils with learning difficulties. British Journal of Special Education, 33(2), 62-67. Governor’s Office of Student Achievement, 2007-2008 Report Card (2008) Retrieved from http://reportcard2008.gaosa.org/(S(jh142qr2122z3v45u0jcrtic))/k12/reports.aspX?ID=60 6:107&TestKey=C*5&TestType=qcc Harper, G., & Maheady, L. (2007). Peer-mediated teaching and students with learning disabilities. Intervention in School & Clinic, 43(2), 101-107. Hughes, T., & Fredrick, L. (2006). Teaching vocabulary with students with learning disabilities using classwide peer tutoring and constant time delay. Journal of Behavioral Education, 15(1), 1-23, doi:10.1007/s10864-005-9003-5 Kroesbergen, E., & Van Luit, J. (2003). Mathematics interventions for children with special educational needs. Remedial & Special Education, 24(2), 97. Mastropieri, M., Scruggs, T., & Berkeley, S. (2007). Peers helping peers. Educational Leadership, 64(5), 54-58. McDuffie, K., Mastropieri, M., & Scruggs, T. (2009). Differential effects of peer tutoring in cotaught and non-co-taught classes: results for content learning and student-teacher interactions. Exceptional Children, 75(4), 493-510. Renaissance Learning, (2007). STAR Math: Use of a Progress Monitoring System to Enable Teachers to Differentiate Mathematics Instruction. Retrieved from http://research. renlearn.com/research/129.asp Robinson, D., Schofield, J., & Steers-Wentzell, K. (2005). Peer and cross-age tutoring in math: outcomes and their design implications. Educational Psychology Review, 17(4), 327-362, doi:10.1007/s10648-005-8137-2 Shamir, A., & Lazerovitz, T. (2007). Peer mediation intervention for scaffolding self-regulated learning among children with learning disabilities. European Journal of Special Needs Education, 22(3), 255-273, doi:10.1080/08856250701430786 8 Novus Scientia Vol. I No. 2 Appendix A Algebra Unit Pretest and Posttest Assessment Name:_____________________________________________ Date:________________________ 1. What is the value of the expression below when x = 3? 4x+1 A. 7 B. 8 C. 12 D. 13 2. At a fair, tickets for adults cost $6. Tickets for students cost $3. Which expression could be used to calculate the total cost for any number of adult (a) and student (s) tickets? A. 6a + 3s B. 3a + 6s C. 8 + (as) D. 8 + (a + s) 3. A company makes t = 4.5x number of toys. How many toys (t) does the company make if x = 126? A. 28 B. 36 C. 130.5 D. 567 4. A square has four sides that are x feet in length. What is the correct algebraic expression to find the perimeter? A. 4 + x B. 4x C. 4 ÷ x D. 4 - x 5. Every day Nelson sells one pie and any number of cookies. He sells the pie for $8.00 and the cookies for $0.75 each. 9 Novus Scientia Vol. I No. 2 Which formula could Nelson use to determine his total sales for one day for selling one cake and any number of cookies (c)? A. Total sales = 8 + 0.75c B. Total sales = 8c + 0.75 C. Total sales = 8.75 + c D. Total sales = 8.75c 6. 4x = 17 For this equation, x = ; x = 4.25; or x = 4 . All of these values can be substituted for x because A. an algebraic formula works for decimals, fractions or whole numbers. B. an algebraic formula can be rewritten in more than one way. C. 4 is a rational number. D. is a positive number. 7. Lloyd owns a shoe store. For every shoe he sells, Lloyd earns $8.50. Lloyd gives 10% of all his earnings to charity and keeps the rest. Which formula could Lloyd use to determine how much money he keeps (k) for any amount of shoes (s) he sells? A. k = (8.5s) ÷ 0.1 B. k = (8.5s) ÷ 0.9 C. k = (8.5s) × 0.9 D. k = (8.5s) × 0.1 8. . If C represents a number, which of the following means "5 less than a number"? A. C – 5 B. C × 5 C. C ÷ 5 D. C + 5 9. What is the value of 6n(n – 1) + 4, when n = 3? A. 44 B. 40 C. 36 D. 19 10. Which best describes the location of point X on the number line shown below? 10 Novus Scientia Vol. I No. 2 A. 36 B. 37 C. 39 D. 40 11. If N represents a number, which of the following means "10 divided by a number"? A. 10 - N B. 10 +N C. 10 x N D. 10 / N 12. Which number sentence is true for all pairs of values shown in the table below? INPUT A 15 25 10 30 OUTPUT B 3 5 2 6 A. A + B = 12 B. A – B = 20 C. A ÷ 5 = B D. A = B × 3 13. If the scale is balanced, which number sentence does it best represent? Stars = w Blocks = 1 A. 5w = 30 B. w + 5 = 30 11 Novus Scientia Vol. I No. 2 C. 5 – w = 30 D. w ÷ 5 = 30 14. If a=2 and b=3 what is the value of 5a + 7b? A. 30 B. 3 C. 31 D. 11 15. 2y – 8 = Solve the equation for y, if y = 12 A. 24 B. 16 C. 14 D. 12 ANSWER KEY 12 Novus Scientia Vol. I No. 2 1. D) 13 2. A) 6a + 3s 3. D) 567 4. B) 4x 5. A) Total sales = 8 + 0.75c 6. B) an algebraic formula can be rewritten in more than one way. 7. C) k = (8.5s) × 0.9 8. A) C – 5 9. B) 40 10. C) 39 11. D) 10 / N 12. C) A ÷ 5 = B 13. A) 5w = 30 14. C) 31 15. B) 16 Appendix B Peer Tutoring Questionnaire 13 Novus Scientia Vol. I No. 2 Students, no one will know who completed this form so please be honest with your answers and DO NOT put your name on this form. Peer tutoring is when one of your classmates helps you with assignments, explains things to you, or shows you how to do something. These questions are about how you feel about being helped by your peers in your class during math time. Please circle one choice for each question. Choose your answers according to this scale: 1 – really don’t think so, 2 – kind of don’t think so, 3 – neither, 4 – kind of think so, 5 – really think so 1. I believe being taught by my peers helps me to understand and learn math better. 1 2 3 4 5 2. I think I will pass the Math CRCT this year because I got help from my peers. 1 2 3 4 5 3. I enjoy being taught math lessons by my peers rather than my teacher. 1 2 3 4 5 4. I like being taught by my peers in math during small group time because it is fun. 1 2 3 4 5 5. I would like to continue being tutored in math by my peers in the future. 1 2 3 4 5 Appendix C Comparison Group Questionnaire Students, no one will know who completed this form so please be honest with your answers and DO NOT put your name on this form. Please circle one choice for each question. Choose your answers according to this scale: 1 – really don’t think so, 2 – kind of don’t think so, 3 – neither, 4 – kind of think so, 5 – really think so 1. 2. 3. 4. 5. I believe being taught by my teacher in math class helps me to understand and learn math better. 1 2 3 4 5 I think I will pass the Math CRCT this year because I got help from my teacher. 1 2 3 4 5 I enjoy being taught math lessons by teacher rather than being helped from my peers. . 1 2 3 4 5 I like being tutored by my teacher in math during small group time. 1 2 3 4 5 I would like to continue being tutored in math by my teacher in the future. 1 2 3 4 5 Appendix D Interview Protocol 14 Novus Scientia Vol. I No. 2 Project: Peer Tutoring in Math Time of Interview: Date: Place: Interviewer: Researcher Position of the Interviewer: Mathematics Teacher Interviewee: Position of the Interviewee: Student Description of Study: The purpose of this study is to examine the effects of peer tutoring on the students’ academic performance in math. The individuals being interviewed are participants in the experimental peer tutoring group. They will be asked a series of ten questions pertaining to their experiences, feelings, attitudes, and beliefs. The data obtained will be confidential and the names of each student will be replaced with an alphabetical letter. The interview should take approximately 15 minutes to complete. Each interviewee and their parent has completed and signed a consent form. Questions: 1. What do you think peer tutoring is? 2. What kind of activities do you and your tutor do during math? 3. Explain to me how peer tutoring is helping you learn math? 4. Explain ways that peer tutoring might not be good for learning math? 5. How is peer tutoring different from the teacher helping you learn? 1. How you think peer tutoring will help you become a better math student? 7. What are some examples of peer tutoring might not be good for you? 8. What are some things you enjoy about being tutored by your peers? 9. What are some things you do not like about being tutored by your peers? 10. If you had a choice to be taught math by your peer, your teacher, or both, which would you choose? Explain why. Appendix E 15 Novus Scientia Vol. I No. 2 Behavior Observation Checklist List any specific positive behaviors that the students display during peer tutoring: * * * 1. Amount of time on-task during 30 minute instruction 2. Were discussions relevant to the learning or off- topic? 3. Did the tutee seem interested in the lesson or distracted? 4. How attentive was the tutee during the lesson? 5. Did the tutor seem frustrated or willing to teach? What was the overall behavior of the tutor & tutee? Check the frequency in which the following negative behaviors of the tutee are observed during peer tutoring: 16 Novus Scientia Vol. I No. 2 Almost Never Occasionally Frequently Almost Never Occasionally Frequently Hyperactive: Out of seat…………………………………………………………. Constant movement in desk……………………………………….. Can’t remain in line to and from classes…………………………... Constant verbal behavior………………………………………….. Has nervous muscle twitches, eye-blinking, nail-biting, etc. …….. Withdrawn Listless, tired………………………………………………………. Seems generally unhappy…………………………………………. Stares blankly into space…………………………………………... Rarely asks for assistance even when work is too difficult……….. Does not attempt work……………………………………………. Apprehensive about committing self to a response……………….. Weeps or cries without provocation………………………………. Avoids calling attention to self……………………………………. Poor Attention/Concentration Does not follow oral lessons………………………………………. Does not follow lessons on board or visual materials…………….. Rarely completes any assignments………………………………... Daydreams………………………………………………………… Demands individual explanation of assignments…………………. Easily distracted from task by ordinary classroom stimuli (minor movement, noises)………………………………………………… Disruptive Demands attention of any sort from teacher and peers……………. Doesn’t follow class or school rules (quiet, on time, etc)…………. Interrupts lessons by antics (verbal or physical)…………………... 17 Novus Scientia Vol. I No. 2