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Organizing new information

There are many ways to organize new information that are especially well-suited to teacher-directed instruction. A common way is simply to ask students to outline information read in a text or heard in a lecture. Outlining works especially well when the information is already organized somewhat hierarchically into a series of main topics, each with supporting subtopics or subpoints. Outlining is basically a form of the more general strategy of taking notes , or writing down key ideas and terms from a reading or lecture. Research studies find that that the precise style or content of notes is less important that the quantity of notes taken: more detail is usually better than less (Ward&Tatsukawa, 2003). Written notes insure that a student thinks about the material not only while writing it down, but also when reading the notes later. These benefits are especially helpful when students are relatively inexperienced at school learning in general (as in the earlier grade levels), or relatively inexperienced about a specific topic or content in particular. Not surprisingly, such students may also need more guidance than usual about what and how to write notes. It can be helpful for the teacher to provide a note-taking guide, like the ones shown in Exhibit 1.

Two note taking guides

Notes on science experiment

  1. Purpose of the experiment (in one sentence):
  2. Equipment needed (list each item and define any special terms):
  3. Procedure used (be specific!):
  4. Results (include each measurement, rounded to the nearest integer):
    Observation #1
    Observation #2
    Observation #3
    Observation #4
    Average measurement, #1-4:

Guide to notes about Tale of Two Cities:

  1. Main characters (list and describe in just a few words):
  2. Setting of the story (time and place):
  3. Unfamiliar vocabulary in the story (list and define):
  4. Plot (write down only the main events):
  5. Theme (or underlying “message”) of the story:

In learning expository material, another helpful strategy—one that is more visually oriented—is to make concept maps , or diagrams of the connections among concepts or ideas. Exhibit 5 shows concept maps made by two individuals that graphically depict how a key idea, child development, relates to learning and education. One of the maps was drawn by a classroom teacher and the other by a university professor of psychology (Seifert, 1991). They suggest possible differences in how the two individuals think about children and their development. Not surprisingly, the teacher gave more prominence to practical concerns (for example, classroom learning and child abuse), and the professor gave more prominence to theoretical ones (for example, Erik Erikson and Piaget). The differences suggest that these two people may have something different in mind when they use the same term, child development. The differences have the potential to create misunderstandings between them (Seifert, 1999; Super&Harkness, 2003). By the same token, the two maps also suggest what each person might need to learn in order to achieve better understanding of the other person’s thinking and ideas.

A teacher's concept map, connecting social problems, drug use, growth, child development, and much more. A university professor's concept map, significantly different from that of the teacher, with fields such as social relations, school, information processing, and moral development.
Maps of personal definitions of “child development”

Parallel distributed processing

Concept maps have their origin in the Parallel Distributed Processing (PDP) model, also called the Connectionist Model , of memory (McClelland&Rumelhart, 1981). The PDP model is based on the premise that our memory system consists of an interconnected series of nodes , or concepts. Our understanding of an individual concept depends on the connections made between that node and other nodes. For instance, child development is a node in the concept maps above. Each individual's understanding of child development depends on the nodes that are connected to the child development node. If the child development node was not connected to other nodes, the individual would not know anything about child development.

According to the PDP model, our memory system functions through the activation of nodes. When a node is activated, turned on, it becomes accessible to your conscious thought. A node can be activated by an external stimulus, such as a test question on child development, or by another node. When a node is turned on it activates the nodes connected to it. The node causing the activation is called a prime and its activation of other nodes is called the priming effect . The activation of nodes acts in a cascading way, with each activated node activating the nodes connected to it. For instance, in concept map “a” above the activation of child development would result in the activation of theorists, learning, growth, and social problems. Each of these nodes would activate the nodes connected to them. For instance, theorists would activate Freud, Erickson, and Piaget. This cascading series of activations is called spreading activation . The parallel part of the Parallel Distributed Processing model represents the fact that all this activation occurs at the same time (i.e., in parallel).

In the classroom, the PDP model is used when teachers introduce new topics by asking students to recall related information that they already know. For instance, a teacher might start a lecture on Piaget by asking students to recall the definition of child development. Recalling the definition of child development will activate a student’s nodes related to child development, allowing them to make connections between Piaget and other concepts they know related to child development.

Reference

McClelland, J. L.&Rumelhart, D. E. (1981). An interactive activation model of context effects in letter perception: Part 1. An account of basic findings. Psychological Review, 88, 375-407.

Questions & Answers

find the 15th term of the geometric sequince whose first is 18 and last term of 387
Jerwin Reply
I know this work
salma
The given of f(x=x-2. then what is the value of this f(3) 5f(x+1)
virgelyn Reply
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Abhi
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ninjadapaul
20/(×-6^2)
Salomon
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I got X =-6
Salomon
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ninjadapaul
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ninjadapaul
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Commplementary angles
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algebra 2 Inequalities:If equation 2 = 0 it is an open set?
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or infinite solutions?
Kim
The answer is neither. The function, 2 = 0 cannot exist. Hence, the function is undefined.
Al
y=10×
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Kristine 2*2*2=8
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Differences Between Laspeyres and Paasche Indices
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No. 7x -4y is simplified from 4x + (3y + 3x) -7y
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Need to simplify the expresin. 3/7 (x+y)-1/7 (x-1)=
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. After 3 months on a diet, Lisa had lost 12% of her original weight. She lost 21 pounds. What was Lisa's original weight?
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Cied
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Porter
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Yasmin
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AMJAD
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AMJAD
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AMJAD
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Stotaw
In this morden time nanotechnology used in many field . 1-Electronics-manufacturad IC ,RAM,MRAM,solar panel etc 2-Helth and Medical-Nanomedicine,Drug Dilivery for cancer treatment etc 3- Atomobile -MEMS, Coating on car etc. and may other field for details you can check at Google
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Azam
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Prasenjit
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Azam
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Uday
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Prasenjit Reply
At high concentrations (>0.01 M), the relation between absorptivity coefficient and absorbance is no longer linear. This is due to the electrostatic interactions between the quantum dots in close proximity. If the concentration of the solution is high, another effect that is seen is the scattering of light from the large number of quantum dots. This assumption only works at low concentrations of the analyte. Presence of stray light.
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the Beer law works very well for dilute solutions but fails for very high concentrations. why?
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Source:  OpenStax, Oneonta epsy 275. OpenStax CNX. Jun 11, 2013 Download for free at http://legacy.cnx.org/content/col11446/1.6
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