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Given a smooth function f such that f(-0.2) = -0.91736, f(0) = -1 and f(0.2) = -1.04277. Using the 2-point forward difference formula to calculate an approximated value of f'(0) with h = 0.2, we obtain: f'(0) -0.21385 f'(0) -0.9802 This Option This Option f'(0) -2.87073 f'(0)≈ -1.802 This Option This Option M P ^40) ENG 6:3 17.M

Given a smooth function f such that f(-0.2) = -0.91736, f(0) = -1 and f(0.2) = -1.04277. Using the 2-point forward difference formula to calculate an approximated value of f'(0) with h = 0.2, we obtain: f'(0) -0.21385 f'(0) -0.9802 This Option This Option f'(0) -2.87073 f'(0)≈ -1.802 This Option This Option M P ^40) ENG 6:3 17.M

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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ponse Given a smooth function f such that f(-0.2) =-0.91736, f(0) = -1 and f(0.2) = -1.04277. Using the 2-point forward difference formula to calculate an approximated value of f'(0) with h = 0.2, we obtain: f'(0) -0.21385 f'(0) × –0.9802 This Option O This Option f'(0) z -2.87073 f'(0) × –1.802 O This Option This Option 6:2 d ENG 17.M
Transcribed Image Text:ponse Given a smooth function f such that f(-0.2) =-0.91736, f(0) = -1 and f(0.2) = -1.04277. Using the 2-point forward difference formula to calculate an approximated value of f'(0) with h = 0.2, we obtain: f'(0) -0.21385 f'(0) × –0.9802 This Option O This Option f'(0) z -2.87073 f'(0) × –1.802 O This Option This Option 6:2 d ENG 17.M
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