MA 115 Final Exam | Questions and
Answers | NEWEST 2025/2026 Update |
100% Correct
Radian Measure
θ= s/r
Degrees to Radians
Multiply by π/180°
Radians to Degrees
Multiply radians by 180°/π
Length of Circular Arc
S=rθ
Linear Speed
v=s/t
Angular Speed
w=θ/t, where θ is in radians
Cosecant θ
hypotenuse/opposite
Secant θ
hypotenuse/adjacent
Cotangent θ
adjacent/opposite
Quotient Identities: tan θ
, sin θ/cos θ
Quotient Identities: cot θ
cos θ/sin θ
Pythagorean Identities: Sin....
sin²θ+cos²θ=1
Pythagorean Identities: Tan....
tan²θ+1=sec²θ
Pythagorean Identities: Cot
cot²θ+1=csc²θ
Cofunction Identities: sin θ
cos(90°-θ)
Cofunction Identities: cos θ
sin(90°-θ)
Cofunction Identities: tan θ
cot(90°-θ)
Cofunction Identities: csc θ
sec(90°-θ)
Cofunction Identities: sec θ
csc(90°-θ)
Cofunction Identities: cot θ
tan(90°-θ)
Definition of Trigonometric Functions: sin θ
y/r
Answers | NEWEST 2025/2026 Update |
100% Correct
Radian Measure
θ= s/r
Degrees to Radians
Multiply by π/180°
Radians to Degrees
Multiply radians by 180°/π
Length of Circular Arc
S=rθ
Linear Speed
v=s/t
Angular Speed
w=θ/t, where θ is in radians
Cosecant θ
hypotenuse/opposite
Secant θ
hypotenuse/adjacent
Cotangent θ
adjacent/opposite
Quotient Identities: tan θ
, sin θ/cos θ
Quotient Identities: cot θ
cos θ/sin θ
Pythagorean Identities: Sin....
sin²θ+cos²θ=1
Pythagorean Identities: Tan....
tan²θ+1=sec²θ
Pythagorean Identities: Cot
cot²θ+1=csc²θ
Cofunction Identities: sin θ
cos(90°-θ)
Cofunction Identities: cos θ
sin(90°-θ)
Cofunction Identities: tan θ
cot(90°-θ)
Cofunction Identities: csc θ
sec(90°-θ)
Cofunction Identities: sec θ
csc(90°-θ)
Cofunction Identities: cot θ
tan(90°-θ)
Definition of Trigonometric Functions: sin θ
y/r