In circle ( L, mathrm{~m} angle M L N=20^{circ} ) and the length of ( M N=frac{7}{9} pi ). Find the length of ( overline{L M} ).

Question

Accepted Answer

Step:1 ：Step 1: Find the circumference of circle L using the given arc MN: ( C = frac{7}{9} pi times 9 = 7pi )Step:2 ：Step 2: Determine the radius of circle L: ( r = frac{C}{2pi} = frac{7pi}{2pi} = frac{7}{2} )Step:3 ：Step 3: Calculate the length of LM which is equal to the radius: ( LM = r = frac{7}{2} )

Answer

Step: 1 ：Step 1: Find the circumference of circle L using the given arc MN: ( C = frac{7}{9} pi times 9 = 7pi )Step: 2 ：Step 2: Determine the radius of circle L: ( r = frac{C}{2pi} = frac{7pi}{2pi} = frac{7}{2} )Step: 3 ：Step 3: Calculate the length of LM which is equal to the radius: ( LM = r = frac{7}{2} )

In circle $L, m ∠ M L N = 20^{\circ}$ and the length of $M N = \frac{7}{9} π$ . Find the length of $\overset{―}{L M}$ .

Answer

Popular Problems

In circle L, m∠MLN=20∘ and the length of MN=79π. Find the length of LM―.

Answer

Popular Problems

In circle $L, m ∠ M L N = 20^{\circ}$ and the length of $M N = \frac{7}{9} π$ . Find the length of $\overset{―}{L M}$ .