Alerts Wishlist Cart

If tan^(-1)(x) = π/4, then the value of x is:

Practice Questions

Q1
If tan^(-1)(x) = π/4, then the value of x is:
  1. 0
  2. 1
  3. √2
  4. 2

Questions & Step-by-Step Solutions

If tan^(-1)(x) = π/4, then the value of x is:
  • Step 1: Understand that tan^(-1)(x) means the angle whose tangent is x.
  • Step 2: The equation tan^(-1)(x) = π/4 tells us that the angle is π/4 radians.
  • Step 3: Recall the value of tangent at π/4. We know that tan(π/4) = 1.
  • Step 4: Since tan^(-1)(x) = π/4, we can say that x must equal tan(π/4).
  • Step 5: Therefore, x = 1.
  • Inverse Trigonometric Functions – Understanding the relationship between angles and their corresponding tangent values.
  • Tangent Function – Knowing the value of the tangent function at specific angles, particularly π/4.
Biology (School & UG)
Biology (School & UG)
Chemistry (School & UG)
Chemistry (School & UG)
Civil Engineering
Civil Engineering
Commerce & Accountancy
Commerce & Accountancy
Computer Science & IT
Computer Science & IT
Current Affairs & GK
Current Affairs & GK
Data Structures & Algorithms
Data Structures & Algorithms
eBooks
eBooks
Electrical & Electronics Engineering
Electrical & Electronics Engineering
English (School)
English (School)
General Aptitude
General Aptitude
General Knowledge
General Knowledge
General Knowledge & Current Affairs
General Knowledge & Current Affairs
Languages & Literature
Languages & Literature
Law & Legal Studies
Law & Legal Studies
Major Competitive Exams
Major Competitive Exams
Mathematics (School)
Mathematics (School)
Mechanical Engineering
Mechanical Engineering
Medical Science
Medical Science
Physics (School & Undergraduate)
Physics (School & Undergraduate)
Quantitative Aptitude & Reasoning
Quantitative Aptitude & Reasoning
Social Science (School)
Social Science (School)
Technical
Technical
Verbal and Reasoning
Verbal and Reasoning
Vocational & Skill Development
Vocational & Skill Development
Soulshift Feedback ×

On a scale of 0–10, how likely are you to recommend The Soulshift Academy?

Not likely Very likely