1. Suppose a represents a radian angle measure and cos(a)=−0.5. What is the numerical value of sec(a)? sec(a)= 2. Suppose b represents a radian angle measure and sin(b)=0.81. What is the numerical value of csc(b)? csc(b)= 3. Suppose c represents a radian angle measure and tan(c)=−0.25. What is the numerical value of cot(c)? cot(c)=
1. Suppose a represents a radian angle measure and cos(a)=−0.5. What is the numerical value of sec(a)? sec(a)= 2. Suppose b represents a radian angle measure and sin(b)=0.81. What is the numerical value of csc(b)? csc(b)= 3. Suppose c represents a radian angle measure and tan(c)=−0.25. What is the numerical value of cot(c)? cot(c)=
1. Suppose a represents a radian angle measure and cos(a)=−0.5. What is the numerical value of sec(a)? sec(a)= 2. Suppose b represents a radian angle measure and sin(b)=0.81. What is the numerical value of csc(b)? csc(b)= 3. Suppose c represents a radian angle measure and tan(c)=−0.25. What is the numerical value of cot(c)? cot(c)=
1. Suppose a represents a radian angle measure and cos(a)=−0.5. What is the numerical value of sec(a)?
sec(a)=
2. Suppose b represents a radian angle measure and sin(b)=0.81. What is the numerical value of csc(b)?
csc(b)=
3. Suppose c represents a radian angle measure and tan(c)=−0.25. What is the numerical value of cot(c)?
cot(c)=
Figure in plane geometry formed by two rays or lines that share a common endpoint, called the vertex. The angle is measured in degrees using a protractor. The different types of angles are acute, obtuse, right, straight, and reflex.
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