Question

find the length of the arc of a circle of radius 25 CM subtending a central angle of 15 degree

Answer 1

I hope it will help you

Answer 2

Answer:

Length of Arc = (∅/360) x 2πr

∅ = L x 360/2πr

= 15 x 360/(2π x 25) degrees

= 15 x 360 x 7/(2 x 22 x 25) degrees

= 34.36°

= 34.36 x π/180 ≈ 0.6 radians

:-)

# ItzYourDreamGirl

Answer 3

Answer:

Length of Arc = (∅/360) x 2πr

∅ = L x 360/2πr

= 15 x 360/(2π x 25) degrees

= 15 x 360 x 7/(2 x 22 x 25) degrees

= 34.36°

= 34.36 x π/180 ≈ 0.6 radians

:-)

# ItzYourDreamGirl

Answer 4

Answer:

Length of Arc = (∅/360) x 2πr

∅ = L x 360/2πr

= 15 x 360/(2π x 25) degrees

= 15 x 360 x 7/(2 x 22 x 25) degrees

= 34.36°

= 34.36 x π/180 ≈ 0.6 radians

:-)

# ItzYourDreamGirl

Answer 5

Answer:

Length of Arc = (∅/360) x 2πr

∅ = L x 360/2πr

= 15 x 360/(2π x 25) degrees

= 15 x 360 x 7/(2 x 22 x 25) degrees

= 34.36°

= 34.36 x π/180 ≈ 0.6 radians

:-)

# ItzYourDreamGirl

Answer 6

Answer:

Length of Arc = (∅/360) x 2πr

∅ = L x 360/2πr

= 15 x 360/(2π x 25) degrees

= 15 x 360 x 7/(2 x 22 x 25) degrees

= 34.36°

= 34.36 x π/180 ≈ 0.6 radians

:-)

# ItzYourDreamGirl

Answer 7

Answer:

Length of Arc = (∅/360) x 2πr

∅ = L x 360/2πr

= 15 x 360/(2π x 25) degrees

= 15 x 360 x 7/(2 x 22 x 25) degrees

= 34.36°

= 34.36 x π/180 ≈ 0.6 radians

:-)

# ItzYourDreamGirl

Answer 8

Answer:

Length of Arc = (∅/360) x 2πr

∅ = L x 360/2πr

= 15 x 360/(2π x 25) degrees

= 15 x 360 x 7/(2 x 22 x 25) degrees

= 34.36°

= 34.36 x π/180 ≈ 0.6 radians

:-)

# ItzYourDreamGirl

Answer 9

Answer:

Length of Arc = (∅/360) x 2πr

∅ = L x 360/2πr

= 15 x 360/(2π x 25) degrees

= 15 x 360 x 7/(2 x 22 x 25) degrees

= 34.36°

= 34.36 x π/180 ≈ 0.6 radians

:-)

# ItzYourDreamGirl

Answer 10

Answer:

Length of Arc = (∅/360) x 2πr

∅ = L x 360/2πr

= 15 x 360/(2π x 25) degrees

= 15 x 360 x 7/(2 x 22 x 25) degrees

= 34.36°

= 34.36 x π/180 ≈ 0.6 radians

:-)

# ItzYourDreamGirl

Answer 11

Answer:

Length of Arc = (∅/360) x 2πr

∅ = L x 360/2πr

= 15 x 360/(2π x 25) degrees

= 15 x 360 x 7/(2 x 22 x 25) degrees

= 34.36°

= 34.36 x π/180 ≈ 0.6 radians

:-)

# ItzYourDreamGirl

Answer 12

Answer:

Length of Arc = (∅/360) x 2πr

∅ = L x 360/2πr

= 15 x 360/(2π x 25) degrees

= 15 x 360 x 7/(2 x 22 x 25) degrees

= 34.36°

= 34.36 x π/180 ≈ 0.6 radians

:-)

# ItzYourDreamGirl

Answer 13

Answer:

Length of Arc = (∅/360) x 2πr

∅ = L x 360/2πr

= 15 x 360/(2π x 25) degrees

= 15 x 360 x 7/(2 x 22 x 25) degrees

= 34.36°

= 34.36 x π/180 ≈ 0.6 radians

:-)

# ItzYourDreamGirl

Answer 14

Answer:

Length of Arc = (∅/360) x 2πr

∅ = L x 360/2πr

= 15 x 360/(2π x 25) degrees

= 15 x 360 x 7/(2 x 22 x 25) degrees

= 34.36°

= 34.36 x π/180 ≈ 0.6 radians

:-)

# ItzYourDreamGirl

Answer 15

Answer:

Length of Arc = (∅/360) x 2πr

∅ = L x 360/2πr

= 15 x 360/(2π x 25) degrees

= 15 x 360 x 7/(2 x 22 x 25) degrees

= 34.36°

= 34.36 x π/180 ≈ 0.6 radians

:-)

# ItzYourDreamGirl

Answer 16

Answer:

Length of Arc = (∅/360) x 2πr

∅ = L x 360/2πr

= 15 x 360/(2π x 25) degrees

= 15 x 360 x 7/(2 x 22 x 25) degrees

= 34.36°

= 34.36 x π/180 ≈ 0.6 radians

:-)

# ItzYourDreamGirl