Asked by Quinn
I need to justify how a base in a logarithmic function graph is a base. Here are the choices:
The graph of f(x)= log_3 x+c must intersect with the line y= c+1 when x= 3.
The graph of f(x)= log_3 x+c must intersect with the line y= c when x= 3.
The graph of f(x)= log_3 x+c must intersect with the line x= c when y= 3.
The graph of f(x)= log_3 x+c must intersect with the line x= c+1 when y= 3.
Is it B? I'll be honest, I have no idea how to get the answer and the lesson didn't cover this.
The graph of f(x)= log_3 x+c must intersect with the line y= c+1 when x= 3.
The graph of f(x)= log_3 x+c must intersect with the line y= c when x= 3.
The graph of f(x)= log_3 x+c must intersect with the line x= c when y= 3.
The graph of f(x)= log_3 x+c must intersect with the line x= c+1 when y= 3.
Is it B? I'll be honest, I have no idea how to get the answer and the lesson didn't cover this.
Answers
Answered by
Steve
you know that
log_3(3)=1
so, log_3(x)+c = 1+c when x=3
log_3(3)=1
so, log_3(x)+c = 1+c when x=3
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