Inverse Trigonometric Functions — Study Plan
VITEEE · Mathematics
Step-by-step Inverse Trigonometric Functions study plan for VITEEE Mathematics 2026 — structured month-wise approach to mastering this chapter.
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A structured approach to studying Inverse Trigonometric Functions for VITEEE Mathematics.
Study Plan for Inverse Trigonometric Functions
Day 1–2: Learn the Theory
Study the chapter thoroughly. Note down definitions, formulas, and key concepts.
Day 3: Practice Problems
Solve practice questions and previous year VITEEE problems. There are 254 questions available for this chapter.
Day 4: Revise & Test
Revise key formulas and concepts without looking at notes. Take a practice quiz to test your understanding.
What to Focus On
- Domain of sin⁻¹x and cos⁻¹x: [-1, 1]
- Domain of tan⁻¹x and cot⁻¹x: All real numbers (R)
- Domain of sec⁻¹x and cosec⁻¹x: R - (-1, 1) or |x| ≥ 1
- sin⁻¹(-x) = -sin⁻¹(x) [odd function]
- cos⁻¹(-x) = π - cos⁻¹(x)
- tan⁻¹(-x) = -tan⁻¹(x) [odd function]
- tan⁻¹x + tan⁻¹y = tan⁻¹((x+y)/(1-xy)) when xy < 1
- sin⁻¹x + sin⁻¹y = sin⁻¹(x√(1-y²) + y√(1-x²)) when x²+y² ≤ 1
- cos⁻¹x + cos⁻¹y = cos⁻¹(xy - √(1-x²)√(1-y²)) when x+y ≥ 0
Common Mistakes to Avoid
sin⁻¹(sin x) = x for all real values of x
The range of tan⁻¹x is [0, π] like cos⁻¹x
sin⁻¹x + cos⁻¹x = π/2 for all real x
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Syllabus
Inverse Trigonometric Functions — syllabus
Revision Notes
Inverse Trigonometric Functions — revision notes
Important Topics
Inverse Trigonometric Functions — important topics
Practice Questions
Inverse Trigonometric Functions — practice questions
Formula Sheet
Inverse Trigonometric Functions — formula sheet
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