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NCERT Solutions for Class 10 Maths Exercise | myCBSEguide | CBSE Papers & NCERT Solutions

Exercise 7. Find the distance between the points ncert solutions of class 10th chapter 7 exercise 7.2 visa, 0 and 36, Can Ncert Solutions Of Class 10th Chapter 7 Exercise 7.2 Time you now find the distance between the two towns A and B discussed in Clas 7. Distance between points 0, 0 and 36, 15 Yes, Assume town A at origin point 0, 0.

Therefore, town B will be at point 36, 15 with respect to town A. And hence, as slutions above, the distance between town A and B will be 39 km. Let the points 1, 52, 3and - 2, be representing the vertices A, B, and C of the given triangle respectively. Check whether 5, � 26, 4 and 7, � 2 are the vertices of an isosceles triangle. Let the points 5, � 26, 4and 7, � 2 are representing the vertices A, B, and C of the given triangle respectively.

In a classroom, 4 friends are seated at the points A, B, C and D as shown in the following figure. Using distance formula, find which of them is correct.

Clearly from the figure, the coordinates of points A, B, C and D are 3, ncert solutions of class 10th chapter 7 exercise 7.2 visa6, 79, 4 and cpass, 1. By using distance formula, we. It can be observed that all sides of this quadrilateral ABCD are of the same length and also the diagonals are of the same length. 10tth the type of quadrilateral formed, if any, by the following points, and give reasons for your chaptsr i - 1, � 21, 0- 1, 2- 3, 0 ii - 3, 53, 10, 3- 1, ncert solutions of class 10th chapter 7 exercise 7.2 visa 4 iii 4, 57, 64, 31, 2.

Let the points � 1, � 21, 0� 1, 2and � 3, 0 be representing the vertices A, B, C, and D of the given quadrilateral respectively. It can be observed that all sides of this quadrilateral are of the same length and also, the diagonals are of the same length. Therefore, the given points are the vertices of a square.

It can be observed that all sides of this quadrilateral are of different lengths. Therefore, it can be 10tg that it is only a general quadrilateral, and not capter such as square, rectangle. It can be observed that opposite sides of this quadrilateral are of ncert solutions of class 10th chapter 7 exercise 7.2 visa same length.

However, the diagonals are of different lengths. Therefore, the given points are the vertices of a parallelogram. Find the point on the x -axis which is equidistant from 2, � 5 and - 2, 9. We have to find a point on x -axis. Therefore, its y-coordinate will be 0. Find the values of y for which the distance between the points P 2, � 3 and Q 10, y is 10 units. It is given that the distance between ncert solutions of class 10th chapter 7 exercise 7.2 visa, � 3 and 10, y is If Q 0, 1 is equidistant from P 5, � 3 and R x6find the values of x.

Also find the distance QR and PR. When point R is 4, 6. Find a relation between x and y such that the point x, y is equidistant from the point 3, 6 and - 3, 4. Point xy is equidistant from 3, ncert solutions of class 10th chapter 7 exercise 7.2 visa and � 3, 4.

Find the coordinates of the point which divides the join of - 1, 7 and 4, � 3 in the ratio Let P xy be the chapte point. Using the section formula, we get Therefore, the point is 1, 3. Find the coordinates of the points of trisection of the line segment joining 4, -1 and -2, Let P x 1y 1 and Q x 2y 2 are the points of trisection of the line segment joining the given points i.

Therefore, point P divides AB internally in the ratio To conduct Sports Day activities, in your rectangular shaped school ground ABCD, lines have been drawn with chalk powder at a distance of 1 m. What is the distance between both the flags? If Rashmi has to post a blue flagexactly halfway between the line segment joining the two flags, where should she post her flag? Therefore, the coordinates of this point G is 2, exercisee Therefore, the coordinates of this point R are 8, Find the ratio in which the line segment joining the points -3, 10 and 6, � 8 is divided by -1, 6.

Let the ratio in which the line segment joining -3, 10 and 6, -8 is divided by point -1, 6 be k : 1. Find the ratio in which the line segment joining A 1, � 5 and B - 4, 5 is divided by the x-axis.

Also find the coordinates of the point of division. Let the ratio in which the line segment joining A 1, � 5 and B � 4, 5 is divided by x-axisbe. Therefore, x -axis divides it in the ratio If 1, 24, yx6 and 3, 5 are the vertices of a parallelogram taken in order, find x and y.

Mid point of diagonal AC is. Find the coordinates of a point A, where AB is the diameter of circle whose centre is 2, � 3 and B is 1, 4.

Let the coordinates of point A be xy. Mid-point of AB is 2, � 3which is the center of the circle. Find the coordinates of the points which divide the line segment joining A - soultions, 2 and B 2, 8 into four equal parts. From the figure, it can be observed that points X, Y, Z are dividing the line segment in a ratio, respectively.

Find the area of a rhombus if its vertices are 3, 04, 5-1, 4 and -2,-1 ncert solutions of class 10th chapter 7 exercise 7.2 visa in order.

Find the area of the triangle formed by joining the mid-points of the sides of the triangle whose vertices are 0, -12, 1 and 0, 3.

Find the ratio of this area to the area of the given triangle. Classs the vertices of the triangle be A 0, -1B 2, 1C 0, 3. Let D, E, F be the mid-points of the sides of dxercise triangle. Coordinates of D, E, and F are given by. Find the area of the quadrilateral whose vertices, taken in order, are -4, -2-3, -53, -2 and 2, 3.

You have studied in Class IX that a median of a triangle divides it into two triangles of equal areas. Let the vertices of the triangle be A 4, -6B 3, -2and C 5, 2.

The area of both sides is .

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The coordinates of a point on the x-axis are of the form x, 0 , and of a point on the y-axis are of the form 0, y. There is overall summery about coordinate geometry for class 10, which will help the students to know more about this chapter. What are the Objectives of Coordinate Geometry in class 10 Maths? Give some Important Results in Coordinate Geometry? A 7, -2 , B 5, 1 , C 3, k Area of triangle formed by three collinear points is zero.

We know that diagonals of parallelogram bisect each other. It means that coordinates of midpoint of diagonal AC would be same as coordinates of midpoint of diagonal BD. We want to find coordinates of point A. AB is the diameter and coordinates of center are 2, �3 and, coordinates of point B are 1, 4.

Let coordinates of point A are x, y. Using section formula, we get. Therefore, Coordinates of point P are. Let coordinates of point ,. Ncert solution class 10 Maths includes text book solutions from Mathematics Book. Save my name, email, and website in this browser for the next time I comment.

Download Now. Find the coordinates of the points which divide the line segment joining A -2, 2 and B 2, 8 into four equal parts. Find the area of a rhombus if its vertices are 3, 0 , 4, 5 , -1, 4 and -2, -1 taken in order. Solution: Ex 7. RD Sharma Class 12 Solutions. Watch Youtube Videos.





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