Each of the functions below combine sin(10x) with another function over addition and multiplication. Which feature(s) of y = would be affected by this combination? Use desmos e if needed. sin(10z) Combined Function Which function type was Operation Used (in Feature of y =: sin(z) combined with sin(10x)? combination) affected f (z) = = 3xsin (10x) [ Select ] [ Select ] [ Select ] f (x) = 3x+ sin (10x) [Select ] [ Select ] [ Select ] [ Select ] [ Select ] f (x) = x2 + sin (10x) [Select] f (x) = x² sin (10x) [ Select ] [ Select ] [ Select ] %3D [ Select ] [ Select ] [ Select ] f (x) = 2" sin (10x) [ Select ] [ Select ] f (x) = 2 + sin (10x) [Select ]

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter7: Analytic Trigonometry
Section7.3: The Addition And Subtraction Formulas
Problem 72E
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Question
Each of the functions below combine sin(10x) with another function over addition and multiplication. Which feature(s) of y = sin(10x)
would be affected by this combination? Use desmos 2 if needed.
%3D
Combined Function
Which function type was
Operation Used (in
Feature of y=
= sin(x)
combined with sin(10x)?
combination)
affected
f (x) 3xsin (10a)
[ Select ]
[ Select ]
[ Select ]
f (x) = 3x + sin (10z)| [Select ]
[Select]
[Select]
f (x) = x + sin (10z)
2,
[ Select ]
(Select]
[ Select ]
[Select ]
[Select]
[ Select ]
f (x) = x' sin (10x)
[ Select ]
[Select ]
[ Select ]
f (x) = 2" sin (10x)
[ Select ]
[ Select ]
ISelect ]
f (x) = 2 + sin (10x)
Transcribed Image Text:Each of the functions below combine sin(10x) with another function over addition and multiplication. Which feature(s) of y = sin(10x) would be affected by this combination? Use desmos 2 if needed. %3D Combined Function Which function type was Operation Used (in Feature of y= = sin(x) combined with sin(10x)? combination) affected f (x) 3xsin (10a) [ Select ] [ Select ] [ Select ] f (x) = 3x + sin (10z)| [Select ] [Select] [Select] f (x) = x + sin (10z) 2, [ Select ] (Select] [ Select ] [Select ] [Select] [ Select ] f (x) = x' sin (10x) [ Select ] [Select ] [ Select ] f (x) = 2" sin (10x) [ Select ] [ Select ] ISelect ] f (x) = 2 + sin (10x)
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