Encircle the odd one of the following
(a) (–1) × (–1) (b) (–1) × (–1) × (–1)
(c) (–1) × (–1) × (–1) × (–1) (d) (–1) × (–1) × (–1) × (–1) × (–1) × (–1)
A bag contains 4 red and 6 blue balls. A ball is drawn randomly and replaced, and then another ball is drawn. Calculate the probability that the first ball was red given that the second ball drawn is also red.
Determine the maximum and minimum values of the function f(x) = x^3 – 6x^2 + 9x + 15 over the interval [0, 3].
Encircle the odd one of the following
(a) (–100) ÷ 5 (b) (–81) ÷ 9 (c) (–75) ÷ 5 (d) (–32) ÷ 9
Find the equation of the tangent and normal to the curve y = x^3 – 3x + 2 at the point (1, 0).
Encircle the odd one of the following
(a) (–9) × 5 × 6 × (–3) (b) 9 × (–5) × 6 × (–3)
(c) (–9) × (–5) × (–6) × 3 (d) 9 × (–5) × (–6) × 3