How do you write #-1# in trigonometric form? Trigonometry The Polar System The Trigonometric Form of Complex Numbers 1 Answer Alan P. Aug 22, 2017 #(r,theta)=color(red)(""(1,pi))# Explanation: #-1# in the Complex plane is a point on the negative X-axis (with no "imaginary" component). The negative X-axis is at an angle of #pi# radians (or #180^@#) from the standard base, the positive X-axis. #-1# is a distance of #1# unit from the origin and this is what you use as the radius. Answer link Related questions What is The Trigonometric Form of Complex Numbers? How do you find the trigonometric form of the complex number 3i? How do you find the trigonometric form of a complex number? What is the relationship between the rectangular form of complex numbers and their corresponding... How do you convert complex numbers from standard form to polar form and vice versa? How do you graph #-3.12 - 4.64i#? Is it possible to perform basic operations on complex numbers in polar form? What is the polar form of #-2 + 9i#? How do you show that #e^(-ix)=cosx-isinx#? What is #2(cos330+isin330)#? See all questions in The Trigonometric Form of Complex Numbers Impact of this question 1830 views around the world You can reuse this answer Creative Commons License