The following are examples of application of formative assessment to content areas:
In math education In math education, it is important for teachers to see how their students approach the problems and how much mathematical knowledge and at what level students use when solving the problems. That is, knowing how students think in the process of learning or problem solving makes it possible for teachers to help their students overcome conceptual difficulties and, in turn, improve learning. In that sense, formative assessment is diagnostic. To employ formative assessment in the classrooms, a teacher has to make sure that each student participates in the learning process by expressing their ideas; there is a trustful environment in which students can provide each other with
feedback; s/he (the teacher) provides students with feedback; and the instruction is modified according to students' needs. In math classes, thought revealing activities such as model-eliciting activities (MEAs) and generative activities provide good opportunities for covering these aspects of formative assessment.
Feedback examples Here are some examples of possible feedback for students in math education: • "You used two different methods to solve these problems. Can you explain the advantages and disadvantages of each method?" • "You seem to have a good understanding of... Can you make up your own more difficult problem?" Another method has students looking to each other to gain knowledge. • "You seem to be confusing sine and cosine. Talk to Katie about the differences with the two." • "Compare your work with Ali and write some advice to another student tackling this topic for the first time."
In second/foreign language education As an ongoing assessment it focuses on the process, it helps teachers to check the current status of their students' language ability, that is, they can know what the students know and what the students do not know. It also gives chances to students to participate in modifying or planning the upcoming classes. Participation in their learning grows students'
motivation to learn the
target language. It also raises students'
awareness on their target languages, which results in resetting their own goals. In consequence, it helps students to achieve their goals successfully as well as teachers be the
facilitators to foster students' target language ability. In classroom, short quizzes, inflectional journals, or portfolios could be used as a formative assessment.
In elementary education In primary schools, it is used to inform the next steps of learning. Teachers and students both use formative assessments as a tool to make decisions based on data. Formative assessment occurs when teachers feed information back to students in ways that enable the student to learn better, or when students can engage in a similar, self-reflective process. The evidence shows that high quality formative assessment does have a powerful impact on student learning. report that studies of formative assessment show an
effect size on
standardized tests of between 0.4 and 0.7, larger than most known
educational interventions. (The effect size is the ratio of the average improvement in test scores in the innovation to the range of scores of typical groups of pupils on the same tests; Black and Wiliam recognize that standardized tests are very limited measures of learning.) Formative assessment is particularly effective for students who have not done well in school, thus narrowing
the gap between low and high achievers while raising overall achievement. Research examined by Black and Wiliam supports the conclusion that summative assessments tend to have a negative effect on student learning.
Math and science Model-eliciting activities (MEAs) Model-eliciting activities are based on real-life situations where students, working in small groups, present a
mathematical model as a solution to a client's need. The problem design enables students to evaluate their solutions according to the needs of a client identified in the problem situation and sustain themselves in productive, progressively effective cycles of
conceptualizing and
problem solving. Model-eliciting activities (MEAs) are ideally structured to help students build their real-world sense of problem solving towards increasingly powerful mathematical constructs. What is especially useful for mathematics educators and researchers is the capacity of MEAs to make students' thinking visible through their
models and modeling cycles. Teachers do not prompt the use of particular mathematical concepts or their representational counterparts when presenting the problems. Instead, they choose activities that maximize the potential for students to develop the concepts that are the focal point in the curriculum by building on their early and intuitive ideas. The mathematical models emerge from the students' interactions with the problem situation and learning is assessed via these emergent behaviors.
Generative activities In a generative activity, students are asked to come up with outcomes that are mathematically same. Students can arrive at the responses or build responses from this sameness in a wide range of ways. The sameness gives coherence to the task and allows it to be an "organizational unit for performing a specific function." The way in which teachers orchestrate their classroom activities and lesson can be improved through the use of connected classroom technologies. With the use of technology, the formative assessment process not only allows for the rapid collection, analysis and exploitation of student data but also provides teachers with the data needed to inform their teaching. == In UK education ==