1.Easy
Find the limit L = limx→3 (x2 + 3x − 18)/(x − 3).
f(x) = (x2 + 3x − 18)/(x − 3)x → 3
L =
Find the limit L = limx→3 (x2 + 3x − 18)/(x − 3).
Find the limit L = limx→−4 (x2 − 2x − 24)/(x + 4).
Find the limit L = limx→∞ (√(4x2 + 2x) − 2x).
Find the limit L = limx→∞ (√(4x2 − 7x) − 2x).
Find the limit L = limx→0 (1 − cos 2x)/(4x²), with x in radians.
Find the limit L = limx→0 (1 − cos 3x)/(2x²), with x in radians.
Full step-by-step solutions: practise this topic on examproblems.com.