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In this lesson, we will learn how to solve trigonometric equations involving secant, cosecant, and cotangent over different intervals in degrees and radians.

Q1:

Find the value of π that satisfies c s c π β β 2 = 0 where π β ο 0 , π 2 ο .

Q2:

Find the set of values satisfying β 3 π = 1 c o t given 0 < π < 3 6 0 β β .

Q3:

Find π in degrees given s e c ( 1 8 0 + π ) = β 2 β 3 3 β where π is the smallest positive angle.

Q4:

Find the set of values satisfying s i n c o t π π = β 1 2 where 0 β€ π β€ 9 0 β β .

Q5:

Find the value of π that satisfies c o t π β β 3 3 = 0 where π β ο 0 , π 2 ο .

Q6:

Find the value of π that satisfies c s c π β 2 = 0 where π β ο 0 , π 2 ο .

Q7:

Find the value of π that satisfies s e c π β 2 = 0 where π β ο 0 , π 2 ο .

Q8:

Find the set of values satisfying c o t π = β 1 given 0 < π < 3 6 0 β β .

Q9:

Find the set of values satisfying s i n c o t π π = β 2 2 where 0 β€ π < 3 6 0 β β .

Q10:

Find π in degrees given c o t ( 1 8 0 + π ) = 1 β where π is the smallest positive angle.

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