b) Identify which critical points are stationary points. f(x) = 3x* + 12x f(x) = Vx² – 25 i) c) Determine whether a relative maximum, relative minimum or neither relative maximum nor relative minimum....



Question no 2:



solve c part only:




b) Identify which critical points are stationary points.<br>f(x) = 3x* + 12x<br>f(x) = Vx² – 25<br>i)<br>c) Determine whether a relative maximum, relative minimum or neither relative maximum nor<br>relative minimum. Assume f is continuous everywhere.<br>ii)<br>x2-7<br>i)<br>f'(x) = 4x³ – 9x<br>ii) f'(x)<br>Vx2+4<br>d) Find the absolute maximum and minimum values of 'f on the given interval (-0, +0)<br>and state those values occur.<br>i) f(x) = x* + 4x<br>ii) f(x) = x³ – 9x + 1<br>

Extracted text: b) Identify which critical points are stationary points. f(x) = 3x* + 12x f(x) = Vx² – 25 i) c) Determine whether a relative maximum, relative minimum or neither relative maximum nor relative minimum. Assume f is continuous everywhere. ii) x2-7 i) f'(x) = 4x³ – 9x ii) f'(x) Vx2+4 d) Find the absolute maximum and minimum values of 'f on the given interval (-0, +0) and state those values occur. i) f(x) = x* + 4x ii) f(x) = x³ – 9x + 1

Jun 10, 2022
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