Integration - Standard Integrals, Basic Rules
Maths Higher · Grade 12 · Week 19 · 25 questions
Integration is a core Grade 12 mathematics chapter carrying significant board weight, covering Standard Integrals and Basic Rules. For JEE, speed on these standard problem types is critical — build fluency through timed practice.
What you'll practise
- Prove Standard Integrals
- State and apply Basic Rules
- Solve CBSE board-pattern problems from integration including NCERT exemplar-level questions
All 25 questions in this Integration - Standard Integrals, Basic Rules quiz
Grade 12 Maths Higher — Integration - Standard Integrals, Basic Rules: 25 practice questions with instant scoring and explanations.
- Integration is the reverse of:
- The indefinite integral ∫f(x)dx represents:
- Using the standard identity, the value of ∫x^n dx is:
- Using the standard identity, the value of ∫1/x dx is:
- Using the standard identity, the value of ∫e^x dx is:
- Using the standard identity, the value of ∫sin(x)dx is:
- Using the standard identity, the value of ∫cos(x)dx is:
- Using the standard identity, the value of ∫sec²(x)dx is:
- Using the standard identity, the value of ∫csc²(x)dx is:
- ∫sec(x)tan(x)dx =
- Using the standard identity, the value of ∫1/(1+x²)dx is:
- Using the standard identity, the value of ∫1/√(1-x²)dx is:
- Using the standard identity, the value of ∫a^x dx is:
- ∫(f(x) + g(x))dx =
- ∫k·f(x)dx = (k is constant)
- Using the standard identity, the value of ∫0 dx is:
- Using the standard identity, the value of ∫tan(x)dx is:
- Using the standard identity, the value of ∫cot(x)dx is:
- Using the standard identity, the value of ∫sec(x)dx is:
- Using the standard identity, the value of ∫csc(x)dx is:
- ∫1/√(a²-x²)dx =
- Using the standard identity, the value of ∫1/(a²+x²)dx is:
- ∫1/(x√(x²-a²))dx =
- The constant of integration C represents:
- ∫sec²x dx equals:
Question 1 of 250 correct so far