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1.1 Expand √1-² to three terms using the binomial theorem. Simplify the terms. 1.2 The relationship between the displacement, s, velocity, v, and acceleration, a, of a piston is given by the equations: s+ 2v+2a = 4 3s-v+ 4a= 25 3s+2v- a=-4 Find the displacement s using Cramèr's rule. 3x² + 4x+4 Resolve the proper fraction completely into partial fractions. x³ + 4x 1.3

1.1 Expand √1-² to three terms using the binomial theorem. Simplify the terms. 1.2 The relationship between the displacement, s, velocity, v, and acceleration, a, of a piston is given by the equations: s+ 2v+2a = 4 3s-v+ 4a= 25 3s+2v- a=-4 Find the displacement s using Cramèr's rule. 3x² + 4x+4 Resolve the proper fraction completely into partial fractions. x³ + 4x 1.3

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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1.1 Expand √1-x to three terms using the binomial theorem. Simplify the terms. 1.2 The relationship between the displacement, s, velocity, v, and acceleration, a, of a piston is given by the equations: s+ 2v+2a = 4 3s-v+ 4a= 25 3s+2v-a= -4 Find the displacement s using Cramèr's rule. 3x +4x+4 Resolve the proper fraction - completely into partial fractions. x³ + 4x 1.3
Transcribed Image Text:1.1 Expand √1-x to three terms using the binomial theorem. Simplify the terms. 1.2 The relationship between the displacement, s, velocity, v, and acceleration, a, of a piston is given by the equations: s+ 2v+2a = 4 3s-v+ 4a= 25 3s+2v-a= -4 Find the displacement s using Cramèr's rule. 3x +4x+4 Resolve the proper fraction - completely into partial fractions. x³ + 4x 1.3
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