"Definition and Proposition" Proof PPT Courseware 4

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"Definition and Proposition" Proof PPT Courseware 4

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"Definition and Proposition" Proof PPT Courseware 4

Generally, a sentence that clearly stipulates the meaning of a name or term is called the definition of the name or term.

For example: 1. "A person with the nationality of the People's Republic of China is called a citizen of the People's Republic of China" is the definition of "a citizen of the People's Republic of China";

2. "The length of the line segment between two points is called the distance between the two points" is the definition of "the distance between the two points";

How to define a noun

Observe the degree and number of terms of the following integers, find their common characteristics, give them names, and define them.

(A)x²-2x-1 (B)2x²+3x+1

(C) x²-2xy+2y² (D) 4a²-4ab+b²

Features: There are three terms A, B, and C, and the highest degree of the term is quadratic.

Please give the definition of the following nouns:

⑴ Irrational numbers: Infinite non-repeating decimals are called irrational numbers.

⑵ Obtuse triangle: A triangle with one obtuse angle is called an obtuse triangle.

⑶Linear function: Generally, a function of the form y=kx+b (k and b are both constants and k≠0) is called a linear function.

Determine whether the following statements are propositions? It is represented by "√", not "×".

1) Are two line segments of equal length equal line segments? ( )

2) Two straight lines intersect, and there is only one intersection point ( )

3) Two unequal angles are not opposite vertex angles ( )

4) The measure of a straight angle is 180 degrees ( )

5) Two equal angles are opposite vertex angles ( )

6) Take the midpoint C of line segment AB; ( )

7) Draw two equal line segments ( )

Indicate the proposition and conclusion of the following propositions

1. If two straight lines intersect, then they have only one intersection point;

Question: Two straight lines intersect

Conclusion: They have only one intersection point

2. If ∠1=∠2, ∠2=∠3, then ∠1=∠3;

Question setting: ∠1=∠2, ∠2=∠3

Conclusion: ∠1=∠3

3. Two straight lines are intercepted by a third straight line. If the interior angles on the same side are complementary, then the two straight lines are parallel;

Question: Two straight lines are intercepted by a third straight line, and the interior angles on the same side are complementary

Conclusion: These two straight lines are parallel

Do it

Point out the conditions and conclusions of the following propositions, and rewrite the form of "if...then...":

⑴ Two triangles whose two sides and their included angles are equal are congruent;

Two triangles are congruent if their sides and angles are equal.

⑵The two acute angles of a right triangle are complementary to each other.

Two angles are complementary if they are acute angles of a right triangle.

What did you learn in this lesson?

1. Definition

Generally, a sentence that clearly stipulates the meaning of a name or term is called the definition of the name or term.

2. Proposition

Generally speaking, sentences that make a correct or incorrect judgment about something are called propositions.

The key to judging whether a sentence is a proposition is: whether a judgment has been made has nothing to do with whether the judgment is correct or not.

The structure of a proposition is proposition (known conditions) and conclusion (matters derived from known conditions).

Keywords: Proof teaching courseware, Definitions and Propositions teaching courseware, Beijing Normal University edition eighth grade mathematics volume 2 PPT courseware, eighth grade mathematics slide courseware download, proof PPT courseware download, definitions and propositions PPT courseware download, .ppt format

For more information about the "Definition and Proposition Proof" PPT courseware, please click on the Definition and Proposition ppt Proof ppt tag.

"Definition and Proposition" PPT Courseware 2:

"Definitions and Propositions" PPT Courseware 2 Communication and Discovery In the past, we have explored many mathematical conclusions, some of which are positive and some negative. Can you give a few examples of each? If two angles are opposite vertex angles, then the two angles are congruent. If two angles are not congruent...

"Definition and Proposition" PPT courseware:

"Definition and Proposition" PPT courseware Self-study guidance Requirements: Preview textbook P154-156 and solve the following questions: (Time: 2 minutes) 1. What is a definition? 2. What is a proposition? 3. What are the conditions and conclusions of a proposition? 4. What is a true proposition? What..

"Definition and Proposition" Proof PPT Courseware 5:

"Definitions and Propositions" Proof PPT Courseware 5 It can be seen from this: Communication between people must have a common understanding of certain nouns or terms to proceed normally. For this reason, people have given as detailed a description as possible to the meaning of each noun or term, and made clear regulations...

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