In the figure, m (arc LN ) `=110^(@)`, m ( ar PQ ) = `50^(@)` then complete the following activity to find `/_ LMN `
`/_ LMN = (1)/(2) [ m ( arc LN ) =- square ]`
` :. /_ LMN = (1)/(2) [ square - 50^(@) ] `
`:. / _ LMN = (1)/(2) xx square `
`:. /_ LMN = square `

In the following figure, m(arc PMQ) = 110^(@) , find anglePQS .

In the following figure , m(arc PMQ)= 110^@ , then anglePQS =

In the following figure , m(arc PMQ)= 110^@ , then anglePQS =

In the figure , angle LMN = angle LKN = 90^(@) seg MK bot seg LN . Complete the following activtiy to prove R is the midpoint of seg MK .

In the following figure, O is the centre of the circle. /_ ABC is inscribed in arc ABC and /_ ABC = 65^(@) . Complete the following activity to find the measure of /_ AOC Activity : /_ ABC = (1)/(2) m square …..(Inscribed angle theorem) :. square xx 2 m (arc AXC) :. m (arc AXC = square /_ AOC = m (arc AXC)... (Definition of measure of minor arc) :. /_ AOC = square

Write the angle opposite to side bar(LM) in /_\LMN

In DeltaLMN , if LM=10cm and /_LNM=90^(@) , /_LMN=30^(@) , then NM=?

In two triangles PQR and LMN, PQ = QR, angleP=angleMandQR=LN , then which of the following is true?

Prove that, angles inscribed in the same arc are congruent /_PQR and /_PSR are inscribed in the same arc. Arc PXR is intercepted by the angles. To prove : /_PQR ~= /_PSR Proof : m /_ PQR = (1)/(2) m ( arc PXR ) …... square m /_ square = (1)/(2) m (arc PXR ) ....(2) square :. m /_ square = m /_ PSR ......[ From (1) and (2) ] :. /_PQR ~= /_ PSR ...(Angles equal in measure are congrument )