1.Easy
Evaluate I = ∫01 (−4x2 − x + 4) dx.
f(x) = −4x2 − x + 4[0, 1]
I =
Evaluate I = ∫01 (−4x2 − x + 4) dx.
Evaluate I = ∫03 (−x3 + 5x − 2) dx.
Evaluate I = ∫01 2x·(x² + 1)3 dx.
Evaluate I = ∫₀1 x·cos x dx (x in radians).
Evaluate I = ∫₀2 x²·eˣ dx.
The region between the line y = 6x and the parabola y = 2x² is rotated about the x-axis. Find the volume V of the solid.
Full step-by-step solutions: practise this topic on examproblems.com.