Draw a circle of radius 3.5 cm. Draw two tangents perpendicular to eachother
Answers
Steps 1. To draw a circle take a point O as center of the circle.
Steps 2.Now take a compass with lead pencil and tight the pencil in the compass.
Steps 3.Take a steel rule and measure with the help of compass a distance of 3.5 cm on the rule.
Steps 4.Now put one leg of the compass on point O and rotate the compass in clockwise direction.
Steps 5.Circle with 3.5 cm radius is ready.
Steps 6.To draw perpendicular on the circle locate two points M and N on the circumference of the circle as shown in the fig.point M and N should be choose are in any one quadrant of the circle.(if we devide a circle in four equal parts then each part is known as one quadrant.) point M and N must be at extreme points of the quadrant on the circumference of the of the circle.
Steps 7.Joint line ON and OM .
Steps 8.At line ON ,on point N make a 90 degree angle.
Steps 9.At line OM,on point M make a 90 degree angle.
Steps 10.join these lines until they intersect with each other.
Steps 11.At intersection mark point P .
MP an NP are two tangent at 90 degree.
Given : Radius of Circle = 3.5 cm
To Draw : Two Tangent Perpendicular to each other
Solution:
Step 1 : Take a point O
Step 2 : Using compass width = 3.5 cm and taking O as center draw a circle
Step 3 : Take a point A on Circle
Step 4 : join OA
Step 5 : Draw a right angle at O on AO such that it interscet circle at point B
Step 6 : using compass width = OA = OB = 3.5 cm , taking A as center draw an arc out side circle
Step 7 : keeping compass width same taking B as center draw arc such that in intersect arc drawn in previous step at P
join PA & PB
PA & PB are the tangent perpendicular to each other
Constructed circle of Radius 3.5 cm and drawn two tangents perpendicular to each other
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