Question

Which logarithmic graph can be used to approximate the value of y in the equation 3^y = 7? 20 POINTS

Answer 1

Then,

3^y = 7, is equivalent to y  = log_3(7)

We need to find which graph goes like log_3(x). For x =3, log_3(3) = 1, for x = 9, lo_3(9)=2, so .....

The first one!

Answer 2

Answer with explanation:

The exponential function is

 $3^y=7\\\\ \text{taking log on both sides}\\\\y\log3=\log7\\\\y=\frac{\log7}{\log3}\\\\y=\log_{3}7\\\\y=\frac{0.8450}{0.477}\\\\y=1.77$

It is equation of a line, parallel to X  axis.

Drawn the graph of the function , which cuts the y axis at ,(1.77,0).

None of the curve matches with the given Options.