MATH-G9

 

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MATHEMATICS GRADE 9

FIRST QUARTER


Measurement and Geometry (MG)
1. simple geometric concepts and notations. 

2. perpendicular and parallel lines, and angles formed by parallel lines cut by a transversal.

1. Illustrate and describe point, line, ray, line segment, angle, and plane using models and geometric notations. 

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2. Construct perpendicular and parallel lines.

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 3. Identify the relationships between angles formed by parallel lines cut by a transversal. 

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4. Determine angle measures involving angle pairs, parallel and perpendicular lines, and parallel lines cut by a transversal.

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Number and Algebra (NA)

3. relations and functions. 4. graphs of linear functions, and the identification of domain and range, slope, intercepts, and zeros.

5. Identify relations that are functions based on the definitions of relations and functions. 


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6. Determine the domain and the range of a function expressed in different representations. 

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7. Express the relationship between two variables as a function. 

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8. Determine the slopes (as rate of change) and the zeros of linear functions represented in: a. graphs, b. equations, and c. tables of values. 



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9. Graph a linear function and determine its: a. domain, b. range, c. intercepts, and d. slope. 

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10. Represent linear relationships found in real-life situations using different representations. 

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11. Solve problems involving linear functions.


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PRE TEST                            POST TEST


Q1 PERIODICAL TEST WITH ANSWER KEY AND TOS SET A

Q1 PERIODICAL TEST WITH ANSWER KEY AND TOS SET B

Q1 PERIODICAL TEST WITH ANSWER KEY AND TOS SET C

SECOND QUARTER




Measurement and Geometry (MG) 
1. Parallelism and perpendicularity of lines.
 2. Different quadrilaterals and their properties. 
3. Congruence of triangles.
 4. Congruence proofs.

1. Determine conditions that guarantee parallelism and perpendicularity of lines. 


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2. Classify quadrilaterals based on formal definitions. 


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3. Use properties of parallelograms to find measures of angles, sides, perpendicular height, and diagonals. 


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4. Solve problems involving parallelograms, rectangles, squares, or rhombuses by applying their different properties. 


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5. Prove properties of parallelograms by applying the relevant theorems. 


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6. Derive the properties of trapezoids and kites by exploring the relationship between their parts and secondary parts.


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7. Solve problems on trapezoids and kites by applying their properties. 


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8. Distinguish inductive and deductive reasoning for establishing proofs. 


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9. State postulates and theorems about defined and undefined terms in geometry, and formulates proofs involving them. 


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10. Use the triangle congruence postulates and theorems to illustrate congruence of triangles, including CPCTC (definition of congruent triangles). 


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11. Solve problems involving right triangle congruence theorems, isosceles triangle theorem, perpendicular bisector theorem, and midline theorem.


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DOWNLOAD VIDEO 1-2-3             SLIDE 1-2-3            MODULE 1-2-3

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12. Construct and justify the construction of segments, angles and triangles, including, but not limited to, the triangle’s secondary parts and centers, using the triangle congruence postulates and theorems. 


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DOWNLOAD VIDEO 1-2-3             SLIDE 1-2-3            MODULE 1-2-3

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DOWNLOAD VIDEO 1-2-3             SLIDE 1-2-3            MODULE 1-2-3

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13. Construct congruence proofs involving triangles or corresponding parts of triangles using a two-column proof.


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PRE TEST                            POST TEST


Q2 PERIODICAL TEST WITH ANSWER KEY AND TOS SET A

Q2 PERIODICAL TEST WITH ANSWER KEY AND TOS SET B

Q2 PERIODICAL TEST WITH ANSWER KEY AND TOS SET C


THIRD QUARTER


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Number and Algebra (N/A)
1. quadratic equations and graphs of quadratic functions. 
2. the solution of quadratic equations.
1. Represent real-life situations that can be modelled using quadratic relationships. 


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2. Graph equations in two variables to represent quadratic relationships, such as 𝑦 = 𝑎𝑥 2 , 𝑦 = 𝑎𝑥 2 + 𝑏, 𝑦 = 𝑎(𝑥 − 𝑏) 2. 


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3. Interpret features of a parabola such as vertex, axis of symmetry, x–intercepts, opening direction, minimum or maximum value, zeros, and increasing and decreasing intervals.


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 4. Transform the quadratic functions 𝑦 = 𝑎𝑥 2 , 𝑦 = 𝑎𝑥 2 +𝑏, 𝑦 = 𝑎(𝑥 − 𝑏) 2 and 𝑦 = 𝑎𝑥 2 + 𝑏𝑥 + 𝑐 into the form 𝑦 = 𝑎(𝑥 − ℎ) 2 + 𝑘, and vice versa. 


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5. Sketch the graph of quadratic functions expressed in equation form. 


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6. Analyze the effect of changing the values of the parameters on the behavior of its graph and on the properties of the quadratic function 𝑦 = 𝑎(𝑥 − ℎ) 2 +𝑘. 


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7. Find the zeros of quadratic functions in factored and standard form, graphically and algebraically. 


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8. Solve quadratic equations by: a. extracting square roots, b. factoring, and c. using the quadratic formula. 






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9. Solve problems involving quadratic functions and equations.


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Measurement and Geometry (MG)
3. Similarity of polygons. 
4. Special triangles.

10. Illustrate similarity of polygons. 


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11. Illustrate and apply triangle similarity theorems in different situations. 


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12. Solve problems involving triangle similarity. 



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13. Solve problems involving measures of sides and angles of special triangles (30-60-90, 45-45-90).


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Number and Algebra (NA)
5. direct and inverse variation.

14. Illustrate real-life situations that involve direct variation and real-life situations that involve inverse variation. 


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15. Translate a relationship between two quantities into a variation statement and/or a mathematical equation, given a table of values or a graph. 


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16. Solve problems involving variation.  


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PRE TEST                            POST TEST


Q3 PERIODICAL TEST WITH ANSWER KEY AND TOS SET A

Q3 PERIODICAL TEST WITH ANSWER KEY AND TOS SET B

Q3 PERIODICAL TEST WITH ANSWER KEY AND TOS SET C


FOURTH QUARTER


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Measurement and Geometry (MG) 
1. triangle theorems and triangle inequality theorems. 2. the trigonometric ratios and their application.

1. Solve problems involving the perpendicular bisector theorem, isosceles triangle theorem, theorems on equilateral triangles, and the midline theorem. 


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DOWNLOAD VIDEO 1-2-3             SLIDE 1-2-3            MODULE 1-2-3

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DOWNLOAD VIDEO 1-2-3             SLIDE 1-2-3            MODULE 1-2-3

ACTIVITY 1-2-3             QUIZ  1-2-3           LP 1-2-3        DLP 1-2-3


2. Explain theorems on triangle inequalities and apply these theorems in comparing measures in a triangle. 


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DOWNLOAD VIDEO 1-2-3             SLIDE 1-2-3            MODULE 1-2-3

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3. Determine the values of the sine, cosine, and tangent trigonometric ratios corresponding to the angles of the special triangles.


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 4. Find the values of the sine, cosine, and tangent ratios of any acute angle. 


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5. Use the trigonometric ratios in solving right triangles. 


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6. Illustrate angles of elevation and angles of depression.



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                            ACTIVITY 1-2-3             QUIZ  1-2-3           LP 1-2-3        DLP 1-2-3
 
7. Solve real-life problems involving right triangles through the application of the trigonometric ratios.


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Data and Probability (DP) 
3. interpretation and analysis of data to assess whether the data may be misleading. 
4. probabilities of simple and compound events.

8. Interpret and analyze data from the digital media that are in tabular or graphical form to assess whether the data may be misleading. 


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9. Illustrate simple and compound events. 


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10. Determine the probabilities of simple and compound events. 


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11. Solve problems involving probabilities of simple and compound events.


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ACTIVITY 1-2-3             QUIZ  1-2-3           LP 1-2-3        DLP 1-2-3



DOWNLOAD VIDEO 1-2-3             SLIDE 1-2-3            MODULE 1-2-3

ACTIVITY 1-2-3             QUIZ  1-2-3           LP 1-2-3        DLP 1-2-3


PRE TEST                            POST TEST


Q4 PERIODICAL TEST WITH ANSWER KEY AND TOS SET A

Q4 PERIODICAL TEST WITH ANSWER KEY AND TOS SET B

Q4 PERIODICAL TEST WITH ANSWER KEY AND TOS SET C


MATHEMATICS GRADE 9

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