00:01
So in the question we have given that the number of years it is denoted by n of r is equals to negative 6 ,000 times log of r.
00:16
We will take it as equation number 1.
00:18
Now in the first part we have to find n of r for r is equals to 0 .9.
00:25
Therefore the equation 1 will give us an of 0 .9 is equal to 0 .9 .9 is equal to.
00:32
To negative 60 ,000 times log of 0 .9 that simplifying gives n of 0 .9 is equals to we have 600632 .16 which is a required answer for the first part.
00:54
Now in the second part we have to find the n of r for r is equal to 0 .5 so again equation 1 will give use us n of 0 .5 is equal to negative 6 ,000 times log of 0 .5.
01:13
That simplifying is n of 0 .5 is equal to 4158 .88, which is a required answer for the second part.
01:25
Now in the third part, we have to calculate the number of years or r is equal to 0 .5.
01:33
Therefore, again, equation 1 for r is equal to 0 .5 gives negative 6 ,000 times log of 0 .2.
01:44
Therefore, we have the value of n of 0 .2 is equals to 9656 .62, which is a required answer for the third part...