Question

Describe the relationship between an equation in logarithmic form and an equivalent equation in exponential form.

Answer 1

log function is the inverse function of exponential function

Answer 2

The exponential function may be written as:

y = bx.

The exponential function is a one-to-one function, which means that for each x there is only one y and for each y there is only one x. Functions that are one-to-one have inverse functions. The relationship between a function and its inverse is that one function is the reflecion (about the line y = x) of the other. To write the equation of the inverse of a one-to-one function one must interchange the x and y variables and solve for y.

For example, we can find the inverse function of y = 3x by first interchanging x and y (x = 3y) and then solving for y: y =1/3 x. Or we can consider the function y = x2 , x > 0, which has the inverse function x = y2 => y = .

So y = bx has the inverse x = by

Answer 3

no, exponential function is like this :3^x,4^x, y=bx is linear function

Answer 4

ex log(base b)x=y raising both sides of powers
b^[log(base b)x]=b^y
x=b^y

Answer 5

haha

Answer 6

lol..have fun guys