Class 10 Ex 6A Q11 to Q15 Coordinate Geometry RS Aggarwal | CBSE | New syllabus | Rajmith study

Class 10 Ex 6A Q11 to Q15 Coordinate Geometry RS Aggarwal | CBSE | New syllabus | Rajmith study

Book - RS Aggarwal Book - NCERT Class - 10 Chapter - Coordinate Geometry Exercise 6A Q11 to Q15    • Class 10 Ex 6A Q11 to Q15 Coordinate Geome...   `````````````````````````````` Chapter - Coordinate Geometry Exercise 6A Q16 to Q20    • Class 10 Coordinate Geometry Ex 6A Q16 to ...   ```````````````````` Chapter - Coordinate Geometry Exercise 6A Q21 to Q25    • Ex 6A Q21 to Q25  Class 10 Coordinate Geom...   - - - - - - - - - - - - - - - - - - - - - - - - - - - - BE MY FRIEND :----- Instagram :-   / its_abhishek_kushwaha   Facebook page:-   / rajmith-study-101881812030758   - - - - - - - - - - - - - -- - - - - -- - - - - - - - - - - - Topic Mentions 1 : Distance Formula 2 : Section Formula 3 : Area of Triangles Rajmith study #class10math #cordinategeometry #class10math #cbse DISTANCE BETWEEN TWO POINTS The distance between two points A(x, y) and B(x, y) is given by AB = √(x2-x)²+(y2-y₁)². 1. The distance between the points A(x, y) and B(x2, y2) is given by AB=√(x2-x)²+(y₂-Y₁)². 2. The distance of the point P(x, y) from the origin O(0, 0) is given by OP = √x²+ y². TWO IMPORTANT NOTES (i) Any point on the x-axis is of the form (x, 0). (ii) Any point on the y-axis is of the form (0, y). PROPERTIES OF VARIOUS TYPES OF QUADRILATERALS A quadrilateral is a (i) rectangle if its opposite sides are equal and the diagonals are equal. (ii) square if all its sides are equal and the diagonals are equal. (iii) parallelogram if its opposite sides are equal. (iv) parallelogram but not a rectangle if its opposite sides are equal and the diagonals are not equal.. (v) rhombus but not a square if all its sides are equal and the diagonals are not equal. SECTION FORMULA DEOREM 2 (Section formula) The coordinates of the point P(x, y) which divides the line segment joining A(x, y) and B(x, y) internally in the ratio m:n are given by x=mx2+nx1/m+n y=my2+ny1/m+n AREA OF A TRIANGLE The area of a triangle ABC with vertices A(x, y), B(x, y) and C(x,y) is given by Area(AABC)=1/2(x1 (Y₂-Y3)+X2 (Y3-Y₁) + X3 (y₁−y2) ``````````````````````````````````````` 6. If the point A(x, 2) is equidistant from the points B(8, - 2) and C(2,- 2) find the value of 3. Also, find the length of AB. 7. If the point A(0, 2) is equidistant from the points B(3, p) and C(p,5) find the value of p. Also, find the length of AB. 8. Find the coordinates of the point on x-axis which is equidistant from the points (- 2, 5) and (2, - 3) 9. Find points on the x-axis, each of which is at a distance of 10 units from 10. Find the point on the y-axis which is equidistant from the points A(6,5) and B(4,3). idistant from the points A(5, 1) and B(- 1, 5) the point A(11, - 8)