Question

What I Have Learned After going through with this module, it is now time to check what you have learned from the activities. Read carefully and answer the items that follow. A. Directions: Fill in the blank using the correct terms inside the box below. Undefined terms axioms defined terms postulates theorems Mathematical System 1. are terms that do not have concrete definition but can be described. On the other hand, 2. require definition. There are statements assumed to be true even without proof which we called as axioms or postulates. However, the two has distinction in such a way that 3. are often used in Geometry while the 4. are used in all areas of Mathematics. When the statement shows evidences or proven to be true, we call it as 5. __

          What I Have Learned
After going through with this module, it is now time to check what you have learned
from the activities. Read carefully and answer the items that follow.
A. Directions: Fill in the blank using the correct terms inside the box below.
Undefined terms
axioms
defined terms
postulates
theorems
Mathematical System
1. ______ are terms that do not have concrete definition but can be described. On the other
hand, 2. ______ require definition. There are statements assumed to be true even without
proof which we called as axioms or postulates. However, the two has distinction in such a
way that 3. ______ are often used in Geometry while the 4. ______ are used in all areas of
Mathematics. When the statement shows evidences or proven to be true, we call it as
5. ______

What I Have Learned
After going through with this module, it is now time to check what you have learned
from the activities. Read carefully and answer the items that follow.
A. Directions: Fill in the blank using the correct terms inside the box below.
Undefined terms
axioms
defined terms
postulates
theorems
Mathematical System
1. are terms that do not have concrete definition but can be described. On the other
hand, 2. require definition. There are statements assumed to be true even without
proof which we called as axioms or postulates. However, the two has distinction in such a
way that 3. are often used in Geometry while the 4. are used in all areas of
Mathematics. When the statement shows evidences or proven to be true, we call it as
5.

Added by David H.

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