Section Formula Chapter Board Questions class10 ICSE

Here we provide Class 10 Maths important notes,board questions and predicted questions with Answers for chapter Section formula. These important notes,board questions and predicted questions are based on ICSE board curriculum and correspond to the most recent Class 10 Maths syllabus. By practising these Class 10 materials, students will be able to quickly review all of the ideas covered in the chapter and prepare for the Class 10 Board examinations.

Class 10 ICSE Section formula Boards Questions




Section formula Boards Questions
2016
Q1 The slope of a line joining P(6, k) and Q (1— 3k, 3) is 1/2. Find

(i) k
(ii) Midpoint of PQ, using the value of 'k' found in (i).


solutions
Q2 A line AB meets X - axis at A and Y —axis at B. P (4, -1) divides AB in the ratio 1 : 2.

(i) Find the coordinates of A and B.
(ii) Find the equation of the line through P and perpendicular to AB.


solutions
2017
Q1 P(1, -2) is a point on the line segment A(3, -6) and B(x, y) such that AP : PB is equal to 2 :3. Find the coordinates of B.

solutions
Q2 (b) A(-1, 3), B(4, 2) and C(3, -2) are the vertices of a triangle.
(i) Find the coordinates ofthe centroid G of the triangle
(ii) Find the equation ofthe line through G and parallel to AC


solutions
2018
Q1 If the straight lines 3x 5y = 7 and 4x + ay + 9 = O are perpendicular to one another, find the value of a.

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Q2 A(2, 5), BC(-1, 2) and C(5, 8) are the vertices Of a triangle ABC, 'M' is a point on AB such that AM : MB = I : 2. Find the co-ordinates Of 'M'. Hence find the equation of the line passing through the points C and M.

solutions
2019
Q1 M and N are two points on the X axis respectively.P(3,2) divides the line segment MN in the ratio 2:3. Find:

(i) the coordinates of M and N
(ii) slope of the line MN


solutions
Q2 The vertices of a ▵ABC are A(3, 8), B(-l, 2) and C(6,-6) Find:

(i) Slope of BC.
(ii) Equation of a line perpendicular to BC and passing through A


solutions
2020
Q1 In what ratio is the line joining P(5, 3) and Q(—5, 3) divided by the y-axis? Also find the coordinates of the point of intersection.

solutions
Q2 Find the value of 'p' if the lines, 5x — 3y + 2 = O and 6x — py 7 = O are perpendicular to each other. Hence find the equation of a line passing through (—2, —l) and parallel to 6x — py + 7 = 0.

solutions

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