Application Level

The third level of Bloom’s Taxonomy is Application. The student takes what they have learned and uses it in a situation they have not seen before. Recall is not enough. Paraphrase is not enough. The student must transfer their understanding to a new context.

What Application means

Application is the level where learning becomes useful. The student has been taught something in one context. The teacher now presents a different context and asks the student to use what they learned.

’s clearest example involves the formula for the area of a rectangle: length times breadth. At Knowledge level, the teacher asks “what is the formula for the area of a rectangle?” and the student answers “length times breadth”. At Application level, the teacher hands the student a geometry box and says “find its area”. The student must now measure the length, measure the breadth, multiply them, and report the area.

Three things happen at Application level that do not happen at Knowledge or Comprehension:

1. The student selects the right tool from what they have learned.
2. The student transfers the tool to a new specific situation.
3. The student produces a result that did not exist before they did the work.

Examples of Application-level tasks:

1. Classify the following materials into transparent, translucent, and opaque objects.
2. Classify the given foods into vegetable, fruit, and meat groups.
3. Use the formula for area to calculate the area of your geometry box.
4. Solve five word problems using single-digit subtraction with borrowing.
5. Use the rule of subject-verb agreement to construct three correct sentences.
6. Locate Karachi on the world map using its latitude and longitude.

Each task gives the student a piece of learned content (formula, rule, classification scheme) and a new situation in which to apply it.

Why Mathematics feels hard

In most school subjects (English, Social Studies, Islamiyat, Urdu), exams test mostly at Knowledge level. Memorize the dates. List the leaders. Define the words. A student who can memorize can pass.

Mathematics is different. The exam questions are usually at Application level. Memorizing the formula does not earn marks. The student must use the formula to solve a problem they have not seen before. Memorization is not enough. Real understanding and the ability to transfer it are required.

’s exact words: marks in Mathematics cannot be obtained by rote learning. You can memorize the formulas, but how many test questions ask only for the formula? The questions are designed to make the student apply.

This is also why Math tutors often help only briefly. Tutoring that drills formulas without teaching transfer leaves students still unable to handle new problem types in the exam.

A teacher who wants to help students with Math must focus on Application from the start. Show the student the formula in many different contexts. Have them solve unfamiliar word problems. Let them struggle with applying.

Application beyond Mathematics

Application reaches beyond Mathematics. That other subjects can and should teach at Application level too.

In Geography:

1. Knowledge: define latitude and longitude.
2. Comprehension: explain how latitude and longitude work in your own words.
3. Application: locate three given cities on the map using their latitude and longitude.

In English:

1. Knowledge: define subject-verb agreement.
2. Comprehension: explain subject-verb agreement in your own words.
3. Application: construct three sentences that use subject-verb agreement correctly.

In Science:

1. Knowledge: list the parts of a flower.
2. Comprehension: describe the function of each part.
3. Application: examine a flower from the school garden and identify each part with its function.

A teacher who plans lessons in this layered way pushes students up the taxonomy in every subject, beyond Math alone.

Flashcard

Why does Mathematics feels harder than other subjects?

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Answer

Math tests mostly at Application; other subjects test mostly at Knowledge

In most subjects, memorizing facts earns marks.

In Math, memorizing the formula is not enough. The student must use the formula in unfamiliar problems. This is Application level.

Students who can only memorize struggle. Students who learn to apply succeed.

The single-right-answer feature

A key feature of Application level (in most subjects) is that there is a single right answer. The area of a specific geometry box is one number, not several. The location of Lahore on the map is one place, not several. The correct sentence using subject-verb agreement is grammatically correct or it is not.

This is what distinguishes Application from the higher levels (Synthesis, Evaluation), where multiple right answers are possible. In Application, the student arrives at one correct answer. The path may differ, but the destination is fixed.

This feature also makes Application easier to grade than Synthesis or Evaluation. The teacher checks the answer against the correct one. Right or wrong. This is one reason teachers stay at Application rather than push higher: grading is harder at Synthesis and Evaluation.

A teacher who wants to develop higher-order thinking accepts the harder grading and pushes anyway.

Verbs that signal Application

When you see these verbs in an objective or question, the level is Application:

1. Apply, employ, use, utilize
2. Demonstrate, show, illustrate
3. Solve, calculate, compute
4. Classify, categorize, sort
5. Choose, select (in a new situation)
6. Observe and record (in Science)
7. Construct (in a guided way)

Example questions at Application level:

1. Use the rule for area to calculate the area of three classroom objects.
2. Classify the given list of words into nouns, verbs, and adjectives.
3. Apply the rules of cricket to determine whether the umpire’s decision was correct.
4. Demonstrate how to use a microscope by examining the given slide.

Each one asks the student to do something with what they have learned, not just recall it.

Why Application matters

Application is the bridge between knowing and doing. A student stuck at Comprehension can explain a concept but not use it. A student who reaches Application can actually do something with their learning. This is the level at which classroom learning becomes useful in life.

A teacher who never takes students past Comprehension produces students who can talk about ideas but not use them. A teacher who pushes students into Application produces students who can transfer their learning to new situations. The next two articles cover the higher-order levels (Analysis, Synthesis, Evaluation), which take the same student further still.

Flashcard

What separates Application from Comprehension?

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Answer

The use of knowledge in a new situation

At Comprehension, the student explains the formula in their own words. They understand it.

At Application, the student takes the formula and uses it on a new problem. They transfer the understanding to a situation they have not seen before. The result is something that did not exist before they applied.