- Explanation
- Some Examples
- Introduction
- Value of A Polynomia
- Do this And Try This
- Exercise 3.1
- 3.3 Working With Polynomials
- Zeroes of A Polynomial
- 3.5 Relationaship Between Zeroes And Coefficients Of A Polynomial
- Do this And Try This
- Exercise 3.2
- Exercise 3.3
- 3.7 Division Algorithm For Polynomials
- Exercise 3.4
- Polynomials
- Quizz
- Progreesions
- 6.2 Arithmetic Progressions
- Do this And Try This
- Exercise 6.1
- 6.3 $$n^{Th}$$ Term Of An Arithmetic Progression
- Exercise 6.2
- Do This
- 6.4 Sum Of First n Terms In Arithmetic Progression
- Exercise 6.3
- 6.5 Geometric Progressions
- Exercise 6.4
- Do This
- 6.6 $$n^{th}$$ Term Of A GP
- Exercise 6.5
- Quizz
- Trigonometry
- 11.1 Naming the Sides in a Right Triangle
- Do This and Try This
- Exercise 11.1
- 11.3 Trigonometric Rations of some Special Angles
- Do This and Try This
- Exercise 11.2
- 11.4 Trigonometric Ratio of Complementary Angles
- Exercise 11.3
- 11.5 Trigonometric Identities
- Do This and Try This
- Exercise 11.4
- Quizz
Introduction
7.1 INTRODUCTION
the Knight moves in ‘L’ shape or two and a half steps (see figure). It can jump over other pieces too. A Bishop moves diagonally, as many steps as are free in front of it.
Find out how other pieces move. Also locate Knight, Bishop and other pieces on the board and see how they move.
Consider that the Knight is at the origin (0, 0). It can move in 4 directions as shown by dotted lines in the figure. Find the coordinates of its position after the various moves shown in the figure.
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