QCEVault

Introduction to integration — Question 29

Original QCE Vault practice · 2 marks

Q29 · Practice questionTechnology-freeSimple familiar2 marks

QUESTION 29 (2 marks)

Evaluate ∫13(2x+1) dx\displaystyle\int_1^3(2x+1)\,dx.
Question linkSyllabus coverage

Related questions

  1. Q4 · Original practice · 1 mark
    An antiderivative of 6x2−4x+16x^2-4x+1 is
    Introduction to integration
  2. Q14 · Original practice · 1 mark
    A particle has velocity v(t)=3t2−4t+2v(t)=3t^2-4t+2. Its displacement from t=0t=0 to t=2t=2 is
    Introduction to integration
  3. Q24 · Original practice · 1 mark
    A differentiable function satisfies f′(x)=3x2−2f'(x)=3x^2-2 and f(1)=4f(1)=4. Determine f(2)f(2).
    Introduction to integration
  4. Q39 · Original practice · 4 marks
    A particle moves along a straight line with velocity v(t)=t2−4t+3v(t)=t^2-4t+3 for 0≤t≤40\le t\le4. Determine the total distance travelled.
    Introduction to integration