
How to you simplify cotx+tanx? - Socratic
2017年12月7日 · #=sec^2(x)/tan(x)# To try and work out some of the relationships between these functions, let's represent the functions in terms of a right triangle. We'll let #a# be the adjacent, …
How do you simplify tan Ø/ cot Ø? - Socratic
2015年7月14日 · If #csc z = \frac{17}{8}# and #cos z= - \frac{15}{17}#, then how do you find #cot z#? How do you simplify #\frac{\sin^4 \theta - \cos^4 \theta}{\sin^2 \theta - \cos^2 \theta} # …
What is cot (x) times tan (x) simplified? - Socratic
2018年3月9日 · 1 That's because you can change cot x to 1/ tan x and multiply it by tan x, which gives you tan x/ tan x giving you the answer 1
How do you prove tan(90°+a)=-cot(a)? - Socratic
2016年7月17日 · How do you prove tan(90°+a)=-cot(a)? Trigonometry Trigonometric Identities and Equations Fundamental ...
Fundamental Identities - Trigonometry - Socratic
How do you simplify #tan theta (cot theta + tan theta)#? How do you use the fundamental identities to write the expression in terms of a single trig function: #(csc^2 x - cot^2 x)/secx#? …
Prove that tan∅/1-tan∅-cot∅/1-cot∅=cos∅+sin∅/cos ... - Socratic
2018年2月4日 · We have, #tanphi/(1-tanphi)-cotphi/(1-cotphi)#, #=tanphi/(1-tanphi)-(1/tanphi)/{(1-1/tanphi)}#, #=tanphi/(1-tanphi)-(1/tanphi)/{(tanphi-1)/tanphi}#,
How do you prove (tanx-cotx)/(sinxcosx)=sec^2(x)-csc^2(x)?
2018年1月9日 · #(tanx-cotx)/(sinxcosx)# #=(sinx/cosx-cosx/sinx)/(sinxcosx)# #=(sin^2x-cos^2x)/(sin^2xcos^2x)# #=sin^2x/(sin^2xcos^2x)-cos^2x/(sin^2xcos^2x)#
Proving Identities - Trigonometry - Socratic
The best videos and questions to learn about Proving Identities. Get smarter on Socratic.
Half-Angle Identities - Trigonometry - Socratic
Half angle Identities in term of t = tan a/2. 2. #sin a = (2t)/(1 + t^2)# 3. #cos a = (1 - t^2)/(1 + t^2)# #tan a = (2t)/(1 - t^2).# Use of half angle identities to solve trig equations. Example. Solve #cos …
How do you prove tanx + cotx = secx cscx? - Socratic
2015年11月28日 · Please follow the step below Given: tan x+ cot x= sec x *cscx Start on the right hand side, change it to ...