Intermediate maths trigonometry solutions

Inter maths trigonometry solutions

 Mathematics intermediate first year 1A  trigonometry solutions for some problems. These solutions are very simple to understand.

 Junior inter 1A trigonometry : Trigonometric ratios upto transformations, trigonometric equations, hyperbolic functions, inverse trigonometric functions and properties of triangles.

Junior inter maths trigonometry solutions

Intermediate mathematics first year  trigonometry problems with solutions

1. Trigonometric ratios upto transformations 1

   Trigonometric ratios upto transformations 2

2. Trigonometric equations

3. Inverse trigonometeic functions

4. Hyperbolic functions

5. Properties of triangles

You can also see the solutions for maths  1a

 1. Functions

2. Mathematical induction

3. Matrices

4. Addition of vectors

5. Product of vectors

You can see the solutions for mathematics intermediate 1b

 1. Locus

2. Transformations of axes

3. Straight lines vs

Straight lines sa

Straight lines la

4. Pair of straight lines

5. Three dimensional coordinates

6. Direction cosines and direction ratios

7. The plane

8. Limits and continuity

9. Differentiation

10. Errors and aporoximations

11. Tangent and normal

12. Rate measure

13. Mean value theorems

14. Maxima and minima

Maths solutions class 10 real numbers

Intermediate maths 2a solutions

Note : Observe the solutions of the above chapters and try them in your own methods.

 You can see solutions for Inter Maths IIB

1. Circle

2. System of Circles

3. Parabola

4. Ellipse

5. Hyperbola

6. Integration

7. Definite Integrals

You can also see solutions for Inter Maths IIA

1. Complex numbets

2. De Moivre’s Theorem

3. Quadratic Equations 1

   Quadratic Equations 2

  Quadratic Equations 3

4. Theory of Equations

5. Permutations and Combinations

6. Binomial Theorem

7. Partial Fractions 

8. Measures of Dispersion

9. Probability

10. Random variables and Probability Distribution

For examination purpose you can see

Complex numbers

De Moivre’ s Theorem