Kesab Chandra Nag Solutions for Exercise 1: EXERCISE-3
Kesab Chandra Nag Mathematics Solutions for Exercise - Kesab Chandra Nag Solutions for Exercise 1: EXERCISE-3
Attempt the practice questions from Exercise 1: EXERCISE-3 with hints and solutions to strengthen your understanding. MATHEMATICS CLASS 9 solutions are prepared by Experienced Embibe Experts.
Questions from Kesab Chandra Nag Solutions for Exercise 1: EXERCISE-3 with Hints & Solutions
is any point on the side of the parallelogram . If and have the areas and respectively, then the area of the parallelogram
The ratio of the areas of a triangle and a parallelogram having the Same base and the same height is
The area of a rhombus is the area of triangle having same base and between the same parallels
The length of the base of the parallelogram is . If the area of be , then the height of with respect to the base is
is any point on the side of the parallelogram . Extended intersects at . If the area of the is , then the area of the is
is the mid-point of the sides of the and is any point on . Let us join . The line segment drawn through , parallel to intersects at . Prove that .
Prove that sum of the perpendiculars drawn from any interior point of an equilateral triangle to its sides equal to its height.
In isosceles triangle . and are the midpoints of the sides . If intersects each other at , prove that .