and cosine, then use the difference identities to A = tan20. В show the equation can be rewritten as 74. Traveling waves: If two waves of the same frequency, velocity, and amplitude are traveling along a string in opposite directions, they can be represented by the equations Y1 = A sin(kx and Y2 difference formulas for sine to show the result YR Y1 +Y2 of these waves can be expressed as YR 2A sin(kx)cos (ot). ot) A sin(kx + wt). Use the sum and

Trigonometry (MindTap Course List)
10th Edition
ISBN:9781337278461
Author:Ron Larson
Publisher:Ron Larson
Chapter2: Analytic Trigonometry
Section2.5: Multiple-angle And Product-to-sum Formulas
Problem 71E
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and cosine, then use the difference identities to
A
= tan20.
В
show the equation can be rewritten as
74. Traveling waves: If two waves of the same
frequency, velocity, and amplitude are traveling
along a string in opposite directions, they can be
represented by the equations Y1 = A sin(kx
and Y2
difference formulas for sine to show the result
YR Y1 +Y2 of these waves can be expressed as
YR 2A sin(kx)cos (ot).
ot)
A sin(kx + wt). Use the sum and
Transcribed Image Text:and cosine, then use the difference identities to A = tan20. В show the equation can be rewritten as 74. Traveling waves: If two waves of the same frequency, velocity, and amplitude are traveling along a string in opposite directions, they can be represented by the equations Y1 = A sin(kx and Y2 difference formulas for sine to show the result YR Y1 +Y2 of these waves can be expressed as YR 2A sin(kx)cos (ot). ot) A sin(kx + wt). Use the sum and
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