How will the graph of log x compare to the graph of ln x?

Step-by-step explanation:

Logx means log of base 10

And In(x) means natural logarithm of base e

When will log and In(x) be equal

They are equal at x = 1,

So, log1 = 0 and In(1) = 0

So they intercept at x = 1

Also, it is notice from the graph that the log of their negative numbers are undefined as x<-1 for Logx and x<-3 for In(x)

Check attachment to compare the graphs

It is notice that

In(x) is increasing at a faster rate as x increases

Logx is stretched more as x increases.

So, the major difference between them is that the natural logarithm In(x) increases at a faster rate than the common logarithmic (Logx)

The red line indicates In(x)

The blue line indicates Logx

a

step-by-step explanation:

just sum

10 + 10 = 20