AB is the diameter of thecircle and C is a point on thecircle.
. i) Draw a rough figüre like this and draw another triangle with all vertices lying on thecircle and area equal to the areà of triangle, ABC.
ii) Draw an isosceles triangle of same area.

Draw a square of sides 5 centimeters. Draw an isosceles triangle of the same area.

Draw a square of sides 5 centimeters. Draw an right angled triangle of the same area.

Consider the triangle ABC with vertices A(1,2,3),B(-1,0,4),C(0,1,2) Find the area of the triangle ABC.

Draw a circle and a triangle with one vertex at the center of the circle and the other two on the circle. Draw another triangle of the same area with all three vertices on the circle.

Draw a rhombus of sides 6 centimeters and one angle 60^@ then draw a right triangle of the same area.

Consider the triangle ABC with vertices A(1,1,1), B(1,2,3) and C(2,3,1).Hence find the area of the triangle.

In the figure-below, O is the centre of the circle and A B is a diameter. C is a point on the circle. i) Compute angle CAB ii) Draw another figure like this, with a different number for the size of angle C O B . Calculate angle CAB .

Draw a regular pentagon and then a triangle of the same area. Calculate the area.

Draw a rectangle of length 7 cm and breadth 5.5 cm and draw a triangle of area equal to that of this rectangle.

In the picture below, the lines, parallel to side of triangle A B C through the оррosite vertex are drawn to make the triangle PQR. a) Draw this picture, Draw the lines BQ, CP and AR. b) The triangles. ABP, AQC and BRC have the same arẹa as that of triangle A B C. Why? c) Find another 4 triangles of same area as that of triangle A B C from the picture which you have drawn and write their names.