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  • https://math.libretexts.org/Courses/Lorain_County_Community_College/Book%3A_Precalculus_(Stitz-Zeager)_-_Jen_Test_Copy/10%3A_Foundations_of_Trigonometry/10.07%3A_Trigonometric_Equations_and_Inequalities
    If we group these intervals in pairs, \boldsymbol{\left(a_{\mbox{\tiny \(-2$}}, b_{\mbox{\tiny \(-2$}} \right) \cup \left(b_{\mbox{\tiny \(-2$}}, a_{\mbox{\tiny \(-1$}} \right)}, \(\left(a_{\mbox{\tiny \(-1$}...If we group these intervals in pairs, \boldsymbol{\left(a_{\mbox{\tiny \(-2$}}, b_{\mbox{\tiny \(-2$}} \right) \cup \left(b_{\mbox{\tiny \(-2$}}, a_{\mbox{\tiny \(-1$}} \right)}, \boldsymbol{\left(a_{\mbox{\tiny \(-1$}}, b_{\mbox{\tiny \(-1$}} \right)\cup \left(b_{\mbox{\tiny \(-1$}}, a_{\mbox{\tiny \(0$}} \right)}, \boldsymbol{\left(a_{\mbox{\tiny \(0$}}, b_{\mbox{\tiny \(0$}} \right)\cup \left(b_{\mbox{\tiny \(0$}}, a_{\mbox{\tiny \(1$}} \right)} and so forth, we see a pattern emerge of the form \(\left(a_{\mbox{\tiny…
  • https://math.libretexts.org/Courses/Lorain_County_Community_College/Book%3A_Precalculus_Jeffy_Edits_3.75/10%3A_Foundations_of_Trigonometry/10.07%3A_Trigonometric_Equations_and_Inequalities
    If we group these intervals in pairs, \boldsymbol{\left(a_{\mbox{\tiny \(-2$}}, b_{\mbox{\tiny \(-2$}} \right) \cup \left(b_{\mbox{\tiny \(-2$}}, a_{\mbox{\tiny \(-1$}} \right)}, \(\left(a_{\mbox{\tiny \(-1$}...If we group these intervals in pairs, \boldsymbol{\left(a_{\mbox{\tiny \(-2$}}, b_{\mbox{\tiny \(-2$}} \right) \cup \left(b_{\mbox{\tiny \(-2$}}, a_{\mbox{\tiny \(-1$}} \right)}, \boldsymbol{\left(a_{\mbox{\tiny \(-1$}}, b_{\mbox{\tiny \(-1$}} \right)\cup \left(b_{\mbox{\tiny \(-1$}}, a_{\mbox{\tiny \(0$}} \right)}, \boldsymbol{\left(a_{\mbox{\tiny \(0$}}, b_{\mbox{\tiny \(0$}} \right)\cup \left(b_{\mbox{\tiny \(0$}}, a_{\mbox{\tiny \(1$}} \right)} and so forth, we see a pattern emerge of the form \(\left(a_{\mbox{\tiny…
  • https://math.libretexts.org/Courses/Chabot_College/MTH_36%3A_Trigonometry_(Gonzalez)/01%3A_Foundations_of_Trigonometry/1.07%3A_Trigonometric_Equations_and_Inequalities
    If we group these intervals in pairs, \boldsymbol{\left(a_{\mbox{\tiny \(-2$}}, b_{\mbox{\tiny \(-2$}} \right) \cup \left(b_{\mbox{\tiny \(-2$}}, a_{\mbox{\tiny \(-1$}} \right)}, \(\left(a_{\mbox{\tiny \(-1$}...If we group these intervals in pairs, \boldsymbol{\left(a_{\mbox{\tiny \(-2$}}, b_{\mbox{\tiny \(-2$}} \right) \cup \left(b_{\mbox{\tiny \(-2$}}, a_{\mbox{\tiny \(-1$}} \right)}, \boldsymbol{\left(a_{\mbox{\tiny \(-1$}}, b_{\mbox{\tiny \(-1$}} \right)\cup \left(b_{\mbox{\tiny \(-1$}}, a_{\mbox{\tiny \(0$}} \right)}, \boldsymbol{\left(a_{\mbox{\tiny \(0$}}, b_{\mbox{\tiny \(0$}} \right)\cup \left(b_{\mbox{\tiny \(0$}}, a_{\mbox{\tiny \(1$}} \right)} and so forth, we see a pattern emerge of the form \(\left(a_{\mbox{\tiny…
  • https://math.libretexts.org/Courses/Fresno_City_College/Math_4A%3A_Trigonometry_(Stitz_Zeager_Remix)/04%3A_Trigonometric_Equations/4.01%3A_Trigonometric_Equations_and_Inequalities
    In Sections 10.2, 10.3 and most recently 10.6, we solved some basic equations involving the trigonometric functions. Below we summarize the techniques we’ve employed thus far. Note that we use the neu...In Sections 10.2, 10.3 and most recently 10.6, we solved some basic equations involving the trigonometric functions. Below we summarize the techniques we’ve employed thus far. Note that we use the neutral letter ‘ u ’ as the argument1 of each circular function for generality.
  • https://math.libretexts.org/Bookshelves/Precalculus/Precalculus_(Stitz-Zeager)/10%3A_Foundations_of_Trigonometry/10.07%3A_Trigonometric_Equations_and_Inequalities
    In Sections 10.2, 10.3 and most recently 10.6, we solved some basic equations involving the trigonometric functions. Below we summarize the techniques we’ve employed thus far. Note that we use the neu...In Sections 10.2, 10.3 and most recently 10.6, we solved some basic equations involving the trigonometric functions. Below we summarize the techniques we’ve employed thus far. Note that we use the neutral letter ‘ u ’ as the argument1 of each circular function for generality.

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