Asked by Nelly
                A sinusoidal function whose frequency is 3, maximum value is 12, minimum value is  −6 , and y-intercept is  (0, 3) .
Which function could be the function described?
 
f(x)=9sin(6πx)+3
f(x)=9sin(x3)−3
f(x)=9sin(3x)+3
f(x)=9sin(6πx)−6 <my answer
            
        Which function could be the function described?
f(x)=9sin(6πx)+3
f(x)=9sin(x3)−3
f(x)=9sin(3x)+3
f(x)=9sin(6πx)−6 <my answer
Answers
                    Answered by
            Steve
            
    almost. If the max is 12 and the min is -6 then the midpoint is at (12-6)/2 = 3
So, f(x)=9sin(6πx)+3
your choice has
max = -6+9 = 3
min = -6-9 = -15
    
So, f(x)=9sin(6πx)+3
your choice has
max = -6+9 = 3
min = -6-9 = -15
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