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The first thing you should do when dealing with implicit derivatives is to respect the rules of derivation of both the logarithm and the exponential
Then, you must regroup the terms correctly until you get dy / dx
The answer for this case is D
I attach the solution
Then, you must regroup the terms correctly until you get dy / dx
The answer for this case is D
I attach the solution
We are supposed to explain why the given function can be expressed in form , when
.
Since the given function is an exponential function we can express it as .
Now let us substitute x=0 in the given function,
Let us substitute x=0 in our function.
Upon substituting a=1 in our function we will get,
Therefore, our function f can be represented by the formula of the form .
To get the x-intercept, we simply set y = 0 and solve for "x".
now, we have the slope and the y-intercept, well, let's plug those two in the slope-intercept form, reason why is called that anyway,
now, we have the slope and the y-intercept, well, let's plug those two in the slope-intercept form, reason why is called that anyway,