d. Use the compound angle formulae to expand x, and x2 into the form A sin 100nt + B cos 100nt, where A and B are numbers to be found. e. Using your answers from part d, express (x1 +x2), ( 2x, - 4x2), and (x1 + x2)( 2x1

Mathematics For Machine Technology
8th Edition
ISBN:9781337798310
Author:Peterson, John.
Publisher:Peterson, John.
Chapter45: Solution Of Equations By The Multiplication, Root, And Power Principles Of Equality
Section: Chapter Questions
Problem 33A
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Hi, Can anyone aid me in solving D and E please.

 

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d. Use the compound angle formulae to expand x, and x2 into the form A sin 100nt +
B cos 100nt, where A and B are numbers to be found.
e. Using your answers from part d, express ( x1 + x2), ( 2x1 – 4x2), and ( x1 + x2)( 2x1 –
4x2) in a similar forms. Convert this expression into the equivalent forms of
R sin(100nbt + a).
Transcribed Image Text:d. Use the compound angle formulae to expand x, and x2 into the form A sin 100nt + B cos 100nt, where A and B are numbers to be found. e. Using your answers from part d, express ( x1 + x2), ( 2x1 – 4x2), and ( x1 + x2)( 2x1 – 4x2) in a similar forms. Convert this expression into the equivalent forms of R sin(100nbt + a).
A support beam is subjected to vibrations along its length, emanating from two machines
situated at opposite ends of the beam. The displacement caused by the vibrations can be
modelled by the following equations,x, = 3.75 sin (100nt +
mm
X2 = 4.42 sin (100nt-
mm
%3D
Transcribed Image Text:A support beam is subjected to vibrations along its length, emanating from two machines situated at opposite ends of the beam. The displacement caused by the vibrations can be modelled by the following equations,x, = 3.75 sin (100nt + mm X2 = 4.42 sin (100nt- mm %3D
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