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5 12 Consider h(t) -t² + 3t == 2 5 Determine the intervals on which h is decreasing. Oh is decreasing on: Oh is decreasing nowhere. Determine the intervals on which h is increasing. Oh is increasing on: Oh is increasing nowhere. Determine the value and location of any local minimum of f. Enter the solution in (t, h(t)) form. If multiple solutions exist, use a comma-separated list to enter the solutions. Oh has a local minimum at: Oh has no local minimum. Determine the value and location of any local maximum of f. Enter the solution in (t, h(t)) form. If multiple solutions exist, use a comma-separated list to enter the solutions. Oh has a local maximum at: Oh has no local maximum.

5 12 Consider h(t) -t² + 3t == 2 5 Determine the intervals on which h is decreasing. Oh is decreasing on: Oh is decreasing nowhere. Determine the intervals on which h is increasing. Oh is increasing on: Oh is increasing nowhere. Determine the value and location of any local minimum of f. Enter the solution in (t, h(t)) form. If multiple solutions exist, use a comma-separated list to enter the solutions. Oh has a local minimum at: Oh has no local minimum. Determine the value and location of any local maximum of f. Enter the solution in (t, h(t)) form. If multiple solutions exist, use a comma-separated list to enter the solutions. Oh has a local maximum at: Oh has no local maximum.

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter5: Inverse, Exponential, And Logarithmic Functions
Section5.6: Exponential And Logarithmic Equations
Problem 64E
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14.)
5 4.² + 3t 12 5 Consider h(t) 2 Determine the intervals on which h is decreasing. Oh is decreasing on: Oh is decreasing nowhere. Determine the intervals on which h is increasing. Oh is increasing on: Oh is increasing nowhere. Determine the value and location of any local minimum of f. Enter the solution in (t, h(t)) form. If multiple solutions exist, use a comma-separated list to enter the solutions. Oh has a local minimum at: Oh has no local minimum. Determine the value and location of any local maximum of f. Enter the solution in (t, h(t)) form. If multiple solutions exist, use a comma-separated list to enter the solutions. Oh has a local maximum at: Oh has no local maximum.
Transcribed Image Text:5 4.² + 3t 12 5 Consider h(t) 2 Determine the intervals on which h is decreasing. Oh is decreasing on: Oh is decreasing nowhere. Determine the intervals on which h is increasing. Oh is increasing on: Oh is increasing nowhere. Determine the value and location of any local minimum of f. Enter the solution in (t, h(t)) form. If multiple solutions exist, use a comma-separated list to enter the solutions. Oh has a local minimum at: Oh has no local minimum. Determine the value and location of any local maximum of f. Enter the solution in (t, h(t)) form. If multiple solutions exist, use a comma-separated list to enter the solutions. Oh has a local maximum at: Oh has no local maximum.
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