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Compute the derivative of the given function in two different ways. a) Use the Quotient Rule, -KC K'(x) = h(x) T x²-3x² 4x² ·[] = 8·5¹ - 1.8 (Fill in each blank, then simplify.) D)-()(KO (C b) Use algebra first to simplify h, then differentiate without the Quotient Rule. h'(x) = 1/4

Compute the derivative of the given function in two different ways. a) Use the Quotient Rule, -KC K'(x) = h(x) T x²-3x² 4x² ·[] = 8·5¹ - 1.8 (Fill in each blank, then simplify.) D)-()(KO (C b) Use algebra first to simplify h, then differentiate without the Quotient Rule. h'(x) = 1/4

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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Compute the derivative of the given function in two different ways. h'(x) = a) Use the Quotient Rule, · [²] = 8·²-²-1 · 8² h(x)= = x³ - 3x² 4x² (Fill in each blank, then simplify.) })() b) Use algebra first to simplify h, then differentiate without the Quotient Rule. h'(x) = 1/4
Transcribed Image Text:Compute the derivative of the given function in two different ways. h'(x) = a) Use the Quotient Rule, · [²] = 8·²-²-1 · 8² h(x)= = x³ - 3x² 4x² (Fill in each blank, then simplify.) })() b) Use algebra first to simplify h, then differentiate without the Quotient Rule. h'(x) = 1/4
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