# csc(35)

## Enter angle in degrees or radians:

Calculate csc(35)

csc is found using Hypotenuse/Opposite

##### Determine quadrant:

Since 0 ≤ 35 ≤ 90 degrees
it is in Quadrant I

sin, cos and tan are positive.

##### Determine angle type:

35 < 90°, so it is acute

##### Simplify Formula

 Csc(θ)  = 1 Sin(θ)

 csc(35)  = 1 Sin(35)

 csc(35)  = 1 0.573576

csc(35) = 1.7434467973591

##### Write csc(35) in terms of

Since 35° is less than 90...
We can express this as a cofunction

csc(θ) = (90 - θ)

csc(35) = (90 - 35)

csc(35) = (55)

##### Special Angle Values

θ°θradsin(θ)cos(θ)tan(θ)csc(θ)sec(θ)cot(θ)
0010010
30°π/61/23/23/322√3/33
45°π/42/22/21221
60°π/33/21/232√3/323/3
90°π/210N/A10N/A
120°2π/33/2-1/2-√32√3/3-2-√3/3
135°3π/42/2-√2/2-12-√2-1
150°5π/61/2-√3/2-√3/32-2√3/3-√3
180°π0-100-1N/A
210°7π/6-1/2-√3/23/3-2-2√3/33
225°5π/4-√2/2-√2/21-√2-√21
240°4π/3-√3/2-1/23-2√3/3-23/3
270°3π/2-10N/A-10N/A
300°5π/3-√3/21/2-√3-2√3/32-√3/3
315°7π/4-√2/22/2-1-√22-1
330°11π/6-1/23/2-√3/3-22√3/3-√3

##### Final Answer

csc(35) = 1.7434467973591

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