Draw a ray AB with initial point A and construct a ray AC such that `angleBAC` = 60°.

Draw a circle of radius 4 cm and construct a pair of tangents such that the angle between them is 60^(@) .

Draw a circle of radius 4 cm and construct a pair of tangents such that the angle between then is 60^@ .

To divide a line segment AB in the ratio 5 : 7 , first a ray AX is drawn so that BAX is an acute angle and then at equal distances points are marked on the ray AX such that the minimum number of these points is

If a point C lies between two points A and B, such that AC=BC , then prove that AC=1/2 AB . Explain by drawing the figure.

Two line segments AB and AC include an angle of 60°, where AB = 5 cm and AC = 7 cm. Locate points P and Q on AB and AC respectively such that AP = (3)/(4) AB and AQ = (1)/(4) AC . Join P and Q and measure PQ.

ABC is an isosceles triangle with AB = AC. Draw AP _|_ BC to show that A = B.

To divide a line segment AB in the ratio 5 : 6 , draw a ray AX such that BAX is an acute angle , drawn a ray BY parallel to AX with the points A_(1) , A_(2), A_(3), ,… and B_(1), B_(2), B_(3) ,… located at equal distances on ray AX and BY respectively. Then the points joined are

A ray of light is incident at 60^@ on one face of a prism which has angle 30^@ . The angle between the emergent ray and incident ray is 30^@ . The angle between the ray and the face from which it emerges is

If a point 'C' lies between two points A and B such that AC =BC , then prove that AC=1/2 AB . Explain by drawing the figure.